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Design of a Peripheral Nerve Electrode for Improved NeuralRecording of the Cervical Vagus Nerve
by
Bita Sadeghlo
A thesis submitted in conformity with the requirementsfor the degree of Master of Applied Sciences
Graduate Department of Electrical & Computer EngineeringUniversity of Toronto
c© Copyright 2013 by Bita Sadeghlo
Abstract
Design of a Peripheral Nerve Electrode for Improved Neural Recording of the Cervical Vagus Nerve
Bita Sadeghlo
Master of Applied Sciences
Graduate Department of Electrical & Computer Engineering
University of Toronto
2013
Vagus nerve stimulation (VNS) is an approved therapy for patients suffering from refractory epilepsy.
While VNS is currently an open loop system, making the system closed loop can improve the therapeutic
efficacy. Electrical recording of peripheral nerve activity using a nerve cuff electrode is a potential long-
term solution for implementing a closed-loop controlled VNS system. However, the clinical utility of
this approach is significantly limited by various factors, such as poor signal-to-noise ratio (SNR) of
the recorded electroneurogram (ENG). In this study, we investigated the effects of (1) modifying the
electrode contact dimensions, (2) implementing an external shielding layer on the nerve cuff electrode
and (3) exploring shielded bipolar nerve cuff designs on the recorded ENG. Findings from both computer
simulations and animal experiments suggest that significant improvements in peripheral nerve recordings
can be achieved.
ii
Contents
1 Introduction & Background 1
1.1 Vagus Nerve Stimulation for Treatment of Epilepsy . . . . . . . . . . . . . . . . . . . . . . 1
1.1.1 Background . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 1
1.1.2 Mechanism of Action . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 2
1.1.3 Different Vagal Fibers Involved in Vagus Nerve Stimulation . . . . . . . . . . . . . 3
1.2 Electroneurogram Recording and Electrode Design . . . . . . . . . . . . . . . . . . . . . . 3
2 Theory & Methods 6
2.1 Computational Study . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 6
2.1.1 Finite Element Model . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 6
2.1.2 Computational Generation of Action Potentials . . . . . . . . . . . . . . . . . . . . 7
2.2 In Vivo Study . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 8
2.3 Simulations/Experimental Protocol . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 11
2.3.1 Effect of Electrode Dimensions on Recorded Electroneurogram . . . . . . . . . . . 11
2.3.2 Use of an External Shielding in Nerve Cuff Electrodes for Noise Reduction . . . . 12
2.3.3 Bipolar Nerve Cuff Electrode . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 14
2.4 Data Analysis . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 14
3 Results 17
3.1 Effect of Electrode Contact Dimensions on Recorded Electroneurogram . . . . . . . . . . 17
3.2 Use of an External Shielding in Nerve Cuff Electrodes for Noise Reduction . . . . . . . . . 32
3.3 Bipolar Nerve Cuff Electrode . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 41
4 Discussion 46
4.1 Middle Electrode Contact Length . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 47
4.2 Side Electrode Contact Length . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 48
4.3 Use of an External Shielding Layer in Conventional Nerve Cuff Electrodes . . . . . . . . 49
4.4 Bipolar Nerve Cuff Electrode . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 49
4.5 Conclusion and Future Approach . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 50
Bibliography 52
iii
Chapter 1
Introduction & Background
Epilepsy is a brain disorder in which patients experience spontaneous seizures due to disturbed brain
activity. Historically known as ”sudden disorderly expenditure of force” [75], epilepsy is now scientif-
ically defined as the occurrence of seizures which are accompanied with convulsive movements, loss of
consciousness, or both [12]. Seizures are considered symptoms where the causes are pathologic states
ranging from cerebral lesions, trauma and hemorrhage to water and alcohol intoxication, drug use, fever
or insulin shock and etc [12]. There are several treatments for this chronic neurologic disorder including
anti epileptic drugs (AEDs) [70, 9, 41, 33], brain surgery [69, 58, 78], and neural stimulation, such as
deep brain stimulation [64, 8, 1, 10] and vagus nerve stimulation [52, 6, 38, 18].
AEDs are the first options available to epileptic patients, however, 30% of the patients never reach
a stable seizure free state [32, 41] and many of those achieving successful treatment suffer from the side
effects of the medications [41, 26, 4, 61]. Brain surgery is one of the possible treatments available to
patients that are not responsive to AEDs, but only 25% of patients with refractory epilepsy can undergo
resective surgery. This is due to the difficulty of localizing the epileptic foci, risk of interfering with
functional regions of the brain, high risk of the surgery in certain situations, negative attitude of the
patients and their family toward the surgery, and lack of access to surgery[69]. An alternative treatment
for patients with refractory epilepsy is neural stimulation. While deep brain stimulation has emerged
as a potential option, it still remains under investigation with very few control studies having been
completed. The exact structure to be stimulated and the characteristics of the best stimuli are also still
unknown[64]. The risk and expenses of this type of treatment are such that it is considered as the last
option for those patients who are unresponsive to AEDs and are not candidates for other therapies[64].
For patients suffering from refractory epilepsy, where AEDs are not effective, vagus nerve stimulation
would be the first treatment used since it is less invasive than brain surgery or deep brain stimulation,
and side effects associated with it are minor[52].
1.1 Vagus Nerve Stimulation for Treatment of Epilepsy
1.1.1 Background
The application of electrical vagus nerve stimulation (VNS) for treatment of epilepsy can be traced
back to the late 19th century when J.L. Corning used transcutaneous VNS in conjunction with carotid
compression with the intention of reducing the cardiac output and slowing the heart beat in epileptic
1
Chapter 1. Introduction & Background 2
patients[34]. Later on, several effects of VNS on the central nervous system (CNS) in different animal
models were studied, which included cortical synchrony in cats, generation of slow cortical waves in
anesthetized primates, and thalamic responses by awake cats (cited by [16]). In 1985, the clinical
potential of VNS for treatment of epilepsy was proposed by Zabara. He hypothesized that VNS will
suppress the hyper-synchronized cortical and thalamocortical interactions that happen during the onset
of seizures [77]. Although later studies showed that VNS does not have any desynchronization or hyper-
synchronization effects on electrical activity of human brain [55, 17], its anti-convulsive effects were
supported by other studies.
First experiments on patients with intractable epilepsy were conducted during 1988 and 1989 using
the vagal nerve stimulator developed by Cyberonics Inc. According to the investigations, the results
were called ”promising” [45]. In 1994 Ben Menachem et al.[6] showed that different levels of VNS will
have different effects on the frequency of partial seizures, where patients receiving higher levels of VNS
showed a statistically significant increase in mean of seizure reduction compared to those receiving lower
levels of VNS . Common side effects of VNS were observed in the same experiment and cited by [52].
These include hoarsness, coughing, change in voice quality and muscle twitch. Chest and abdominal
pain were also observed in a few patients . However, these side effects were only felt during the VNS
pulses and were considered ”minor” [52]. Other randomized controlled trials also showed the efficacy and
safety of VNS for treatment of medically intractable seizures in which 20-40% of the patients achieved
greater than 50% reductions in frequency of seizures [15, 18]. Vagus nerve stimulation for treatment of
intractable epilepsy was finally approved by US Food and Drug Administration in 1997 and has been
widely used ever since. The current procedure of VNS for humans includes stimulating the left cervical
branch of the vagus nerve [6, 67].
1.1.2 Mechanism of Action
VNS does not have any noticeable effects on human EEG, however, it still alters EEGs during the
onset of seizures [17]. Ben-Menachem et al. [5] found a decrease in aspartate, an increase in GABA,
and an increase in ethanolamine in the cerebrospinal fluid of patients who received VNS. A study by
Henry et al. [21] measuring the brain blood flow in patients receiving VNS showed an increased blood
flow in medulla, right post central gyrus and a bilaterally increase in hypothalamus, thalamus, and
insular cortex. Bilateral decreases in hippocampus, amygdala, and posterior cingulate gyrus were also
shown. The amount of decrease or increase of the blood flow seemed to correlate with the level of the
stimulation [21]. Activation of thalamus during VNS is consistent with one of its roles in the body
which is the control of the cerebral activity [28]. Another study conducted in rats showed the Locus
Coeruleus (LC) to be a critically important structure in the circuitry necessary for the action of VNS [30].
Since LC is the main site of norepinephrine synthesis in the brain, it was interpreted that noradrenergic
neurotransmitters might enhance the effects of VNS [28]. Further studies demonstrated an intensity
dependent bilateral increase of extracellular cortical and hippocampal norepinephrine levels following
stimulation [53]. Readt et al. [49] also showed that hippocampal norepinephrine is an important factor
in the anti-convulsant effects of VNS . The increase of GABAA receptors is another factor proposed to
play a role in the procedure [36]. Mclachlan [37] showed that stimulating C fibres in anesthetized rats
have the same seizure suppression effect as heating the tail and therefore hypothesized that increasing
the activity of reticular activating system is the mechanism of action for VNS. Studies on vagus nerve
stimulation are still ongoing while the exact mechanisms by which VNS achieves seizure suppression still
Chapter 1. Introduction & Background 3
remains unknown.
1.1.3 Different Vagal Fibers Involved in Vagus Nerve Stimulation
The Vagus nerve consists of 4 different fibers classified based on their conductance velocity: myelinated
A-fibers, myelinated fast and slow B-fibers, and unmyelinated C-fibers. For recruiting each of the fibers,
different thresholds are needed where the largest myelinated A-fibers have the smallest threshold and
the smallest unmyelinated C-fibers have the highest thresholds [54, 72, 74]. Knowing the exact portion
of each fibre recruited during stimulation requires recording of the compound action potentials from
the nerve trunk. Woodbury & Woodbury showed that VNS in anesthetized rats only achieved seizure
suppression effects when the threshold was high enough to recruit C fibers [72]. In that study they
used tripolar recording of the electroneurogram using three hook wire electrodes attached to the nerve.
Later studies showed that chemically blocking C fibers in rats does not interfere with the anti-convulsant
effects of VNS [31]. Although some of the C-fibers including those innervating GI tract are resistant to
the chemical used for neuroblocking [7], lack of autonomic side effects in patients receiving VNS still
suggests that C-fibers do not play an important role [52, 31]. In another study, high resolution recordings
of the activity of vagal fibers was performed during VNS in canines, where the outer connective tissue
of the nerve (epineurium) was removed to achieve a higher signal to noise ratio[74]. This study also
suggests that C-fibers are not recruited at those thresholds currently used in clinical trials [74]. Based
on these findings, Yoo et al. [74] hypothesized that A fibers and a proportion of B fibers are responsible
for seizure suppression effects of VNS. On the other hand, Krahl et al have found that stimulation of
the abdominal branch of vagus will still yield seizure suppression (cited by [29]). Knowing that the
abdominal vagal afferents mainly consist of slow B fibres and unmyelinated C fibres [54, 48, 68], these
findings reveal further needs for studying the mechanism of VNS and the exact vagal fibres involved.
1.2 Electroneurogram Recording and Electrode Design
Studies have shown that on-demand vagus nerve stimulation for treatment of epilepsy is more effective
than automatic stimulation with predefined intervals [39]. Therefore, it could be argued that using a
feedback signal, from which the onset of seizures could be predicted, to make the system closed loop
would potentially improve the treatment. For example, studies have shown cardiac related cervical vagus
nerve activity as a good indicator of the onset of the seizures [19, 43]. Given the presence of cardac
fibbers within the vagus nerve trunk, it is clear that this signal could be a potential candidate as the
feedback signal for closed loop vagus nerve stimulation therapy. This reveals another aspect of the
importance of improving the signal to noise ratios of ENG signals recorded from peripheral nerves.
Improving the performance of electroneurogram (ENG) recording is not only important for VNS
therapy, but also in any peripheral nerve stimulation system with a variety of applications (e.g., reha-
bilitation [47], bladder dysfunction [27], etc). However, the current nerve recording technology is still
not capable for longterm use as a feedback signal in closed loop systems. As a result, most therapies are
implemented as open loop systems [50, 20, 44]. One of the main reasons that the ENG signals are not
reliable feedback signals is their low signal to noise ratio (SNR) [44]. The amplitude of electroneurogram
signals of the peripheral nerves are in the range of a few µV with a frequency band between 1kHz to
10kHz and a maximal power below 3kHz[44]. These nerves are surrounded by muscles that produce
electromyogram (EMG) signals of amplitudes around 1mV and a frequency band of 1Hz to 3kHz with
Chapter 1. Introduction & Background 4
a peak at around 250Hz [44]. Due to this anatomical organizatory EMG signals are the most common
noise component of the ENG. Without finding a way to dramatically reduce the surrounding noise, the
signal to noise ratio of the recorded ENGs would be very small as the noise is three order of magnitudes
greater than the signal [44].
Pseudo-tripolar nerve cuff electrodes are traditionally used for recording electroneurogram signals
from peripheral nerves [59]. Such electrodes consist of a middle electrode contact that is recorded differ-
entially with respect to two symmetrically positioned side electrode contacts (connected to each other)
and an insulating cuff that is used to increase the ENG amplitude and reduce the effects of electrical
currents produced by the surrounding tissue (most importantly the EMG signal of the surrounding mus-
cles) [23, 60]. In earlier studies, it was argued that because of the short circuiting between the two lateral
electrodes, no voltage drop in the longitudinal direction can happen, therefore all the currents generated
by sources outside the cuff would flow through the short circuit connection rather than through the cuff.
Under ideal conditions this will yield zero noise in the recorded ENG [59, 50]. More importantly, later
studies showed that isolating the nerve by a relatively long and narrow cuff will linearize the field of
any signal generated by a source located outside cuff. The approximately homogeneous fluid inside the
cuff will behave like an ideal one dimensional distributed resistor whose potential varies linearly with
distance along the length of the cuff [50]. Therefore, for any electrical source located outside the nerve
cuff, the potential in the middle of the cuff would be the average of the potentials at the ends of the cuff
and short circuiting the two lateral electrodes has the same effect as averaging their potentials which
further helps this effect [2]. Therefore, noise is eliminated by differential recording. However, because
of the impedance between the tissue and electrode contacts, the potential of the lateral electrodes will
not be exactly the same. Some ionic current from outside the cuff will flow through the cuff, due to cuff
imbalance [50], and noise will not be completely eliminated by differential recording . Close proximity
of the noise source to that nerve cuff might also result in deviation from ideality [65]. Furthermore,
when the ratio of the length ande diameter of the cuff is not large enough for it to behave like an ideal
distributed resistance, departure from linearity will occur near the ends of the cuff; therefore, the length
of the cuff and the position of the lateral (side) electrodes will affect the amount of noise recorded in
the ENG [50, 2]. It was found that the effect of electrode separation on the noise is only important for
short (5-10 mm) cuffs where placing the lateral electrodes near the ends of the cuff yielded the most
noise because of the departure from linearity at these ends [50].
There have been several previous studies aimed at improving signal to noise ratio of peripheral nerve
electrodes. Some of these studies focussed on mediating cuff imbalance; for instance, adding a balancing
resistor to the side electrodes [62], or using two shorted middle electrodes placed at the centre of the cuff
instead of one [11]. Other studies focussed on avoiding the nonlinear field inside the cuff. [50] showed
that although the field inside the cuff generated by a source outside of the cuff would be linearized by
the cuff, it is still non linear at the ends of the cuff; therefore, placing the side electrodes a few mm from
the ends of the cuff would avoid this nonlinearity and improve the recorded signal. They also showed
that increasing the length of the cuff would help in decreasing the gradient of this interfering field. [51]
showed that placing two additional electrodes (connected by a wire) at the end of the cuff could improve
the signal by reducing the the amount of current flowing into the cuff.
Choosing the optimal electrode dimensions is an important factor in the fabrication of peripheral
nerve recording electrodes. However, not many studies have investigated how to find the optimum
dimensions to achieve the best SNR as the space for electrode implantation is usually limited in peripheral
Chapter 1. Introduction & Background 5
nerve stimulation/recording studies.
Functional electrical stimulating (FES) systems were the first peripheral nerve stimulating/recording
systems to use information of peripheral nerve signal recordings as feedback signals in closed loop systems
[24]. Chronically implanted intrafascicular electrodes [35] have also been used for collecting sensory
feedback signals for FES systems [40, 76]. Intrafascicular recordings yield a higher SNR due to placement
of the electrode within the endoneurium [35]. Use of a Faraday cage (made from different conductive
materials) for noise reduction was also proposed in intrafascicular recording studies to further improve
the SNR [14, 40, 76].
In the current study, we investigated the feasibility of using nerve cuff electrodes as a means of
achieving closed-loop control of VNS therapy for the treatment of epilepsy. This objective was achieved
by optimizing the design of peripheral nerve cuff electrodes for improved recording of neural activity.
A computer model was implemented to test the hypotheses that (1) changing the electrode contact
dimensions and (2) implementing an external shielding layer to the nerve cuff can improve the SNR of
the recorded ENG. The results of our computer simulations were validated by complementary in vivo
experiments.
Chapter 2
Theory & Methods
2.1 Computational Study
2.1.1 Finite Element Model
A 3-dimensional computer model of a myelinated peripheral nerve was constructed using a finite ele-
ment software (Comsol Multiphysics, Comsol Inc). The model (fig 2.1) consists of a single cylindrical
nerve trunk, cylindrical electrode contacts, a cylindrical nerve cuff and surrounding saline. The overall
geometry of the surrounding saline had negligible effect on the accuracy of the model [73]. Table 2.1
summarizes the geometries and electrical conductivities of the different compartments in the model. In
order to model action potential firing of a myelinated nerve fibre, a cubical current source was used with
Ij = 100 (nA) to represent a node of Ranvier of a nerve fibre in the nerve trunk. This current source
was placed along the whole nerve at 0.2 (mm) intervals and the corresponding electrode potential of the
electrode contacts were solved by the software. The mesh size was selected in a way that an accuracy
of two decimal points was achieved. In all simulations, the external surface of the saline medium was
set as the electrical ground. The resulting electric potential values of the electrode contacts were ex-
ported (MATLAB) and used to generate single fibre action potentials (SFAPs). Electrical noise sources
that modeled adjacent muscle activity were implemented as a cubical current source placed outside the
nerve cuff. The location of the noise source and the current amplitude were adjusted according to each
simulation.
In order to introduce noise into simulated pseudo-tripolar ENG recording, a nonideal condition of
impedance mismatch was modelled. Under ideal conditions, the electrical impedance of the nerve cuff is
symmetrical and the interfering field inside the cuff is linear. As a result, the noise recorded with such
a tripolar configuration is zero. Non-neuronal noise was therefore introduced into the model by altering
the conductivity of the saline layer - between the nerve trunk and the inner surface of the insulating
silicone layer - in only one half of the cuff. This resulted in an asymmetrical impedance along the nerve
such that the Z2/Z1 ratio (figure 2.1) of the electrode contacts deviated from unity (where 1 corresponds
to ideal conditions). In these studies, Z1 was kept constant at the same conductivity as regular saline,
while conductivity of Z2 was varied to approximate up to a 100-fold mismatch in electrical impedance.
6
Chapter 2. Theory & Methods 7
Diameter (mm) Length(mm) Electrical Conductivity(S/m)
Nerve Trunk 1 30 8.26E-02Electrode Contacts 1.025 =< 2 9.44E+06
Nerve Cuff 1.125 13 1.00E-12Saline Medium 30 60 1.05
Cubical Current Source (I = 100nA) n/a 0.1 9.44E+06
Table 2.1: Electrical Properties of Peripheral Nerve Recording Model.
Z1
Nerve CuffRecording Electrodes
Z2
Nerve Trunk
Figure 2.1: Finite element model of a peripheral nerve recording system-Modeling impedance mismatch:while the conductivity of Z1 was kept constant at the same conductivity for saline, the conductivity ofZ2 was varied in order to model a range of a 100-fold impedance mismatches
2.1.2 Computational Generation of Action Potentials
Action potentials are transmitted via saltatory conduction in myelinated nerve fibres, meaning that the
current will jump between the nodes of Ranvier. When the action potential reaches a node of Ranvier, a
potential change will happen which causes the ion channels to open and a time dependent action current
to flow through the nodal membrane. Figure 2.2 shows the action current of the membrane of each node
of Ranvier during saltatory conduction. This plot was found according to [42] with a sampling time of
17.92 µsec.
For a nerve fibre with diameter D (µm), the internodal distance is L = 100D and the conduction
velocity ν is 5.58D (m/sec) [63], although some studied use 6 as the conversion factor [25]. In the current
study the same conversion factor as [63] was used. Based on these values, the time delay between every
two adjacent nodes of Ranvier is 100D/5.58D = 17.92µsec. Meaning that if the action current reaches
the first node of Ranvier at time t, it will reach the next node of Ranvier at time (t + 17.92) µsec.
Therefore, if the amplitude of the action current of a specific node of Ranvier at time t is X1, then at
time t+ ((n−1)∗17.92) the template is Xn (figure 2.3). Furthermore, if the action current at node N is
Xn at time t, then the action current at node (N + n− 1) is X1 at the same time. Following this logic,
in order to construct a nerve fibre action potential, the electrode potentials were solved using the finite
element model, exported into MATLAB, and computationally weighted according to the time-dependent
action current template shown in figure 2.2.
Simulation of extra-neural noise was achieved in the finite element model by implementing a point
source (as described in 2.1.1) to model adjacent muscle activity. The voltage template of this source was
chosen as shown in figure 2.4 which was the laryngeal electromyogram signal recorded during one of the
in vivo experiments with a stimulus amplitude of 70 µA (refer to section 2.2).
In these studies, the electric potentials determined by the finite element software were exported into
Chapter 2. Theory & Methods 8
0 20 40 60 80 100 120 140−1.5
−1
−0.5
0
0.5
1
1.5
Time (*17.92 microsec)
Cu
rren
t (n
A)
Figure 2.2: action current at each node of Ranvier during saltatory conduction
MATLAB and scaled according to the voltage template.
2.2 In Vivo Study
In order to validate the results of the computer model, in vivo experiments were conducted in sprague
dawley rats (female, weight = 250 to 450 g). The protocol was approved by the university of Toronto
division of comparative medicine. These experiments were acute non-survival experiments. Rats were
induced and subsequently anaesthetized by inhalation of 2− 5% isoflurane. The rat was then intubated
and connected to a ventilator machine. Body temperature, heart rate, and blood O2 levels were mon-
itored and maintained throughout all experiments. With the rat in the surgical plane of anesthesia,
hair was removed from ventral neck and chest. The area was washed with alcohol and iodine. The
main trunk and the recurrent laryngeal branch of the left vagus nerve were dissected and isolated. A
stimulating bipolar electrode was implanted on the recurrent laryngeal nerve and a tripolar recording
nerve cuff electrode was placed on the main trunk for recording the ENG (figure 2.5). A pair of stainless
steel wires was inserted into the laryngeal musculature to record the muscle activity. All signals were
conditioned (gain = 1000-5000, filter = 100 Hz to 10 kHz) and digitally recorded (sampling rate = 20
kHz, Powerlab 16/35). A subcutaneous needle was used as the common ground of the circuit.
The duration of each experiment was about 8 to 10 hours and the animal was euthanized at the end
of each experiment by injection of T61 into the heart.
Chapter 2. Theory & Methods 9
Figure 2.3: Action current template- If the amplitude of the action current of a specific node of Ranvierat time t be X1, then at time t+ ((n− 1) ∗ 17.92) it would be Xn
0 20 40 60−1
−0.5
0
0.5
Time (*5e−5)
No
rmalized
Vo
ltag
e
Figure 2.4: Normalized laryngeal electromyogram signal used as the template signal for the noise source
Chapter 2. Theory & Methods 10
Figure 2.5: Experimental setup for recording neural and muscular reponses evoked by stimulation of therecurrent laryngeal nerve.
Length (mm) Width (mm) Height (mm)
Recording Nerve Cuff Electrode (tripolar) 12 5 2Stimulating Nerve Cuff Electrode (bipolar) 6 5 2
Table 2.2: Dimensions of the nerve cuff electrodes used in in vivo study
Manufacture of Nerve Cuff Electrodes
Flat tripolar recording and bipolar stimulating nerve cuff electrodes (similar to FINE [66]) were made
as follows: Platinum electrodes were connected to lead wires using conductive silver epoxy and then
fabricated on a silicone sheet using silicone epoxy. Another layer of silicone sheet was fabricated on this
sheet in a way to cover it all except for a channel window through the length of the cuff with a width
of 1mm which was to expose the electrodes for the nerve to be placed on. Another silicone sheet was
attached on top (while having the bottom side free), in a way to be closed after implanting on the nerve,
to be able to isolate the nerve from the surrounding. The size of the manufactured bipolar and tripolar
nerve cuff electrodes are shown in table 2.2. Different sizes of platinum contacts were used according to
each study.
Chapter 2. Theory & Methods 11
Length of the middle electrode contact(mm) Length of the side electrode contacts(mm)
Electrode No. 1 0.5 1Electrode No. 2 1 1Electrode No. 3 2 1
Table 2.3: Nerve cuff electrodes with three different middle electrode contact lengths (along the distanceof the nerve) used in in vivo experiments (refer to figure 2.1 for orientation of electrode).
2.3 Simulations/Experimental Protocol
2.3.1 Effect of Electrode Dimensions on Recorded Electroneurogram
Effect of Decreasing the Length of the Middle Electrode Contact-Computational Studies
In these studies, the effect of decreasing the length of the middle electrode contact was investigated. In
the first set of computational studies, the length of the middle electrode contact was varied from 2mm
to 0.25mm while keeping the side electrode contact length at 1mm. The distance between the outer
edge of the side electrode and the end of the cuff was 1.5 mm. The computer simulations generated
SFAPs for each electrode contact configuration. Additional simulations using a monopolar nerve cuff
electrode were conducted to control for the effects of changes in inter-electrode distances that resulted
from altering the length of the electrode contact.
To determine the effects of the middle electrode contact length on the recording of an external noise
source(s), simulations were conducted for a complete range of impedance mismatches (Z2/Z1= 1 to 100).
Assuming that the nerve trunk is lying on the y axis in cartesian coordinates, extending from −15mm
to +15mm, the noise source was initially positioned at (x, y, z) = (0,−10,−3) mm.
Effect of Decreasing the Length of the Middle Electrode Contact-In Vivo Experiments
Three different recording nerve cuff electrodes were used for the in vivo experiments. The side electrode
contacts were 1mm ∗ 5mm while having three different middle electrode contact sizes of 0.5mm ∗ 5mm,
1mm ∗ 5mm and 2mm ∗ 5mm (table 2.3). The recurrent laryngeal nerve was stimulated with a constant
current source using different current amplitudes changing from 5 µA to 10 mA. The neural activity
was recorded from the main trunk of the vagus nerve. The nerve electrode was connected to a band
pass amplifier of high pass frequency = 100 Hz and low pass frequency = 10 kHz, with a gain of
5000. The laryngeal muscle activity was also recorded for each stimulus amplitude. The output of the
electrodes were connected to a band pass amplifier with the same frequency band as the ENG amplifier
and with the gain of 1000. At the end of each experiment, the nerve was cut first above the stimulating
electrode to prevent stimulation of the laryngeal muscle and confirm the presence/absence of laryngeal
EMG artifact in the ENG recording. Then the main trunk was cut distal to the tripolar electrode,
where the disappearance of the neural activity during the stimulation of RLN at this point confirmed
the source of the ENG signal to be neural activity.
Effect of Increasing the Length of the Side Electrode Contacts-Computational Studies
In this part of the study, SFAPs were generated for nerve cuff electrodes, where the length of the side
electrode contact was increased from 0.25mm to 2.0mm, while the middle electrode contact length
Chapter 2. Theory & Methods 12
remained constant at 1mm.
To discriminate the effect of the electrode contact length from that of changing the interelectrode
distance, in the first part, the distance between the middle electrode contact and side electrode contacts
was kept constant while increasing the length of the side electrode. Meaning that by increasing the
length of the electrode it would approach towards the ends of the cuff. In the second part, the same set
of simulations were repeated keeping the distance of the side electrode lengths from the end of the cuff
constant at 1.5mm while increasing the length of the side electrodes from 0.25mm to 2.0mm.
The effect of increasing the length of the side electrode contacts on the noise was also determined
computationally for the complete range of impedance mismatches (Z2/Z1= 1 to 100). The length of
the side electrodes were varied in two ways, the same as mentioned above for the range of 0.25mm to
2.0mm.
2.3.2 Use of an External Shielding in Nerve Cuff Electrodes for Noise Re-
duction
Computational Studies
The effect of different configurations of an external shielding layer (Platinum with a conductivity of
9.44E + 06 S/m) on noise pick up was investigated for a nerve cuff electrode with electrode contact
lengths of 1mm. In the first set of simulations, an external shielding plate facing towards the noise
source, with the dimensions of thickness = 0.025mm, width = 1mm and the same length as the nerve
cuff (13 mm) was placed on the outside of the cuff (figure 2.6(a)).
In the second set of simulations, one external shielding ring with the diameter of 1.175mm and
coaxial with the nerve trunk was located at the mid-point along the length of the cuff (figure 2.6(b)).
The length of the shielding layer was variable ranging from 1.5mm to 13mm (covering the whole cuff).
In the third set of experiments, two shielding rings coaxial with the nerve trunk and with the diameter
of 1.175mm were located at the two ends of the cuff (figure 2.6(c)). The length of each ring was varied
from 1.5mm to 6.5mm (covering the whole cuff).
In order to include the effect of noise source proximity [65], the effect of shielding was found for close
noise sources at different locations lying on a line parallel to the nerve trunk with a distance of 3mm
from the axis of the nerve trunk. The noise source was placed on this hypothetical line at the intervals
of 5mm, starting from −15mm and ending at +15mm. In this case, a Z2/Z1 ratio of 10 was used to
model the impedance mismatch.
In the next simulation study, external noise recorded by a nerve cuff electrode with a cylindrical
shielding layer covering the entire length of the cuff (as the most effective configuration) was simulated
for a complete range of impedance mismatches (Z2/Z1 ratio = 1 to 100). The noise source was located
at (x, y, z) = (0,−10,−3) mm. For the same shielded nerve cuff electrode, the SFAP was found for the
ideal case (Z2/Z1=1) to explore the effect of shielding on the fields generated by sources located within
the nerve cuff.
The electric fields of both inside cuff and outside cuff sources were found by the finite element software
for the two conventional and shielded nerve cuff electrodes. These electric fields were plotted on the XY
plane along the nerve trunk which could be used to show the effect of the shielding layer on the resulting
electric field. The effect of impedance mismatch on the arrangement of electric field inside the cuff (i.e.,
effect on noise recording) was also further investigated by plotting the electric field of an outside cuff
Chapter 2. Theory & Methods 13
(a) Having a shielding plate on the outside of the cuff
(b) having one outside ring located at the middle length of the cuff
(c) Having two outside rings located at the two ends of the cuff
Figure 2.6: Different configurations of the outside cuff shielding.
Chapter 2. Theory & Methods 14
source for both ideal (Z2/Z1=1) and non-ideal (Z2/Z1=10) cases.
In Vivo Experiments
The experimental setup described in 2.2 (figure 2.5 ) was used in this part of the study. The recurrent
laryngeal nerve was stimulated with a constant current source at different amplitudes ranging from 5µA
to 10mA. First, the ENG was recorded with conventional electrode No. 2 (table 2.3). The electrode was
subsequently wrapped with an aluminum foil and the experiment was repeated for the whole range of
current amplitudes. The laryngeal muscle activity was recorded throughout the experiment. The output
of the electrodes were connected to amplifiers with the same gain and filter settings as in 2.3.1.
At the end of each experiment, the nerve was cut above the stimulating electrode to prevent stimula-
tion of the laryngeal muscle and thereby confirm the presence/absence of EMG activity in the recorded
ENG signal. Subsequently, RLN stimulation was repeated after the main trunk was cut distal to the
recording tripolar electrode. This further confirmed the source of the recorded activity obtained from
the nerve cuff electrode (e.g., stimulus artifact and neural signal).
2.3.3 Bipolar Nerve Cuff Electrode
The effects of minimizing external noise activity by tripolar nerve cuff electrodes was further investigated
in bipolar configurations. A computational model same as previous sections was implemented to generate
both SFAP and noise signals using a bipolar nerve cuff electrode. For all simulations, the noise source
was placed at (x, y, z)=(0,−10,−3) where the nerve trunk was located on the y axis extending from −15
mm to +15 mm.
In the first set of simulations, the effect of shielding on the recorded noise for a bipolar nerve cuff
electrode of the length of 6.5mm was analyzed for the range of a 100-fold impedance mismatch. These
results were compared to that of a conventional bipolar nerve cuff, conventional tripolar nerve cuff, and a
shielded tripolar nerve cuff electrode. Then, for a given 10-fold impedance mismatch, the noise recorded
with different shielded bipolar nerve cuff electrodes of different lengths was found and compared with a
conventional tripolar nerve cuff electrode with the length of 13mm.
SFAPs were also generated using different lengths of bipolar nerve cuff electrodes: l= 13mm, 10mm,
8mm and 6.5mm.
2.4 Data Analysis
To quantify the signals found in both computational and experimental studies, Vpp and RI values were
calculated as follows:
RI =
nn∑i=n1
|Vi| (2.1)
Vpp = Vmax − Vmin (2.2)
In equation 2.1, the values of n1 and nn were determined for each signal to define the time-window
during which the stimulation evoked response was expected. In the computationally generated signals,
defining a time-window was not necessary and the sum was calculated throughout the whole length
Chapter 2. Theory & Methods 15
of the signal since the signal was non-zero only at times that the response occurred. However, for
the experimental data (ENG and EMG responses), defining a proper time-window was necessary to
discriminate the response from artifacts. This time-window verified visually for each stimulus response.
The responses were further confirmed by comparing the recorded signals (that included the response)
with signals recorded after the nerve was cut (i.e., when the response was disappeared but the artifact
was still recorded). The same time-window was used for equation 2.2 for determining the maximum and
minimum of the evoked signal.
The effects of changing the electrode dimensions was quantified by calculating the percent change in
signal. This was calculated as shown in 2.3, where Vref is the reference signal with respect to which the
percent difference is determined.
%difference =Vsignal − Vref
Vref∗ 100 (2.3)
To be able to compare the data found in different experiments, they were normalized with respect
to a reference signal. Equation 2.4 shows how the data was normalized in the study.
Vsignal =Vsignal −min (Vref )
max (Vref )−min (Vref )(2.4)
In the studies that required signal to noise ratio, it was calculated as follows:
SNR = 20log(signal(ENG)
Noise)[dB] (2.5)
Conduction Velocity of Myelinated Fibres
For the in vivo study, the minimum and maximum conduction velocities (vmin & vmax) of the myelinated
fibres were calculated as follows:
vmax =δl
n1 ∗ δt(2.6)
vmin =δl
nn ∗ δt(2.7)
Where δl is the distance between the stimulating electrode and the recording electrode (measured
during the rat experiments), n1 and nn refer to the start and end of the time-window of the response
respectively, and δt is the sampling time which is 1f where f is the sampling frequency which was 20
kHz throughout all of the experiments.
Recruitment Curves
In order to confirm the threshold and saturation points of ENG/EMG activation, recruitment curves were
plotted for each experiment. The RI value of the signal was calculated for each stimulus amplitude and
Chapter 2. Theory & Methods 16
were plotted in the stimulus amplitude-RI plane as (x, y) = (stimulus amplitude,RI). The myelinated
fibre activity threshold was defined as the threshold for which the RI value reaches 10% of the saturation
value.
Statistical Analysis
To summarize the data from all experiments, the values are reported in the form of Mean+−Standard
Error where each were calculated as follows:
Mean =
∑ni=1 Vin
(2.8)
σ =
√∑ni=1 (Vi −Mean)
2
n(2.9)
StandardError =σ√n
(2.10)
One way analysis of variance (ANOVA1) was used to compare means of different values found with
three different electrodes (in rat experiments) to test the null hypothesis that the three values are
not statistically different (meaning that they were drawn from datasets with same mean values). The
following MATLAB function was used for ANOVA1 analysis. This was followed by a multi comparison
test that searched for statistically significant differences between every two group with the null hypotheses
that every two groups are drawn from datasets with same mean values.
Chapter 3
Results
All computer simulations in this study were based on the both noise and single fibre action potentials
(SFAPs) that were generated using pseudo-tripolar and monopolar nerve cuff configurations. As shown
in figure 3.1(a), a SFAP generated tripolarly has a smaller peak-to-peak voltage (19%reduction) and a
shorter duration(16%reduction) compared to a monopolarly generated SFAP with the same isolating
cuff and electrode contact sizes . However, the tripolar recording provides complete noise rejection in
ideal conditions, whereas monopolar recording will exhibit any outside cuff interfering signal (figure
3.1(b)).
3.1 Effect of Electrode Contact Dimensions on Recorded Elec-
troneurogram
Computational Studies
Effect on the signal
The effect of electrode dimensions was investigated for the following: peak-to-peak voltage (Vpp), rectified
integrated (RI) value and the shape of the SFAPs.
Figure 3.2 shows the effect of the middle electrode contact length on the Vpp of the SFAP. The Vpp of
the SFAP increased as the middle electrode contact length is decreased from 2mm to 0.25mm (with the
same side electrode contact length of 1.0mm for all of the electrodes). The solid line in figure 3.2 shows
the percent increase of the Vpp for a monopolar electrode and the dotted solid line shows the effects in a
tripolar electrode. Percent change in values were calculated with respect to the Vpp of the SFAP for the
electrode with middle electrode contact length of 2.0mm (and side electrode contacts of 1.0mm). The
effect of changing the middle electrode contact length on the RI value of the SFAPs was found to be less
than that for Vpp (less than 3%).
Figure 3.3 shows the effect of middle electrode contact length on the shape of the SFAP. By decreasing
the length of the middle electrode contact (tripolar configuration), the negative phase of the SFAP was
primarily affected (increased); whereas the change in Vpp of the positive phase was negligible (figure
3.3(a)). Changing the middle electrode contact length had minimal effect on the duration of the SFAP.
By increasing the length of the middle electrode contact, the duration of the negative phase increased
slightly whereas the duration of the positive phase slightly decreased (figure 3.3(b)).
17
Chapter 3. Results 18
0 50 100 150 200−3
−2.5
−2
−1.5
−1
−0.5
0
0.5
1x 10
−6
Time (*17.92 microsec)
Sin
gle
Fib
re A
cti
on
Po
ten
tial
Tripolar Recording
Monopolar Recording
(a)
0 10 20 30 40 50 60−1.5
−1
−0.5
0
0.5
1x 10
−6
Time (*5e−5)
Re
co
rde
d N
ois
e (
V)
Tripolar Recording
Monopolar Recording
(b)
Figure 3.1: Monopolar vs tripolar recordings. (a)Computationally generated single fibre action poten-tial.(b)Computationally generated noise
Chapter 3. Results 19
0 0.5 1 1.5 20
1
2
3
4
5
6
7
Middle Electrode Contact Length(mm)
Peak−
to−
Peak P
erc
en
t In
cre
ase
Monopolar Recording
Tripolar Recording
Figure 3.2: Effect of middle electrode contact length on the peak-to-peak voltage of the single fibre actionpotential-Solid line: Percent increase of the Vpp of the single fibre action potential for a monopolar nervecuff electrode -Solid plus cross line: Percent increase of the Vpp of the single fibre action potential for atripolar nerve cuff electrode.
Chapter 3. Results 20
0.2 0.4 0.6 0.8 1 1.2 1.4 1.6 1.8 20
1
2
3
4
5
6
7
Length of the Middle electrode(mm)
Pe
rcen
t In
cre
as
e o
f th
e P
ea
k−
to−
Pea
k V
olt
ag
e
% Increase of −ve part
% Increase of +ve part
(a)
0.2 0.4 0.6 0.8 1 1.2 1.4 1.6 1.8 2400
450
500
550
600
650
700
Length of the Middle electrode(mm)
du
rati
on
of
the
Sin
gle
Fib
re A
cti
on
Po
ten
tia
l(m
icro
se
c)
Duration of the +ve and −ve Phases of the SFAP recorded by different Electrodes
Duration of the +ve phase of SFAP
Duration of the −ve phase of SFAP
(b)
Figure 3.3: Effect of the middle electrode contact length on the shape of the single fibre action potentialfor a tripolar nerve cuff electrode.(a)Effect of middle electrode contact length on the peak-to-peak voltageof the negative and positive parts of the single fibre action potential.(b)Effect of middle electrode contactlength on the duration of the negative and positive parts of the single fibre action potential.
Chapter 3. Results 21
0 0.5 1 1.5 2−5
−4
−3
−2
−1
0
Side Electrode Contact Length (mm)
Pe
rce
nt
Dif
fere
nc
e V
alu
e
Peak to Peak Value
Rectified Integrated Value
Figure 3.4: Effect of side electrode contact length on Vpp and RI values of the single fibre action potential.The interelectrode distance between the middle and side electrodes was kept constant at 3.5 mm
Figure 3.4 summarizes the effect of changing the length of the side electrode contacts on the RI value
of the SFAP. Percent difference of the values were found with respect to the RI value of the SFAP for
the electrode with middle electrode contact size of 1mm and side electrode contact sizes of 2mm. As
shown in the figure, by decreasing the length of the side electrode contacts, the RI value of the SFAP
was modestly decreased. The effect of the side electrode contact sizes on the Vpp of the SFAP was found
to be minor (less than 1% while changing the length from 2mm to 0.25mm.). In these simulations, the
inter-electrode distance between the side electrodes and the middle electrode contacts was kept constant
at 3.5mm .
Decreasing the length of the side electrode contact increased the Vpp of the positive phase (less than
3%) while decreasing the Vpp of the negative phase (approximately 2%) (figure 3.5). The side electrode
contact length had negligible effect on the duration of the SFAPs.
Simulations (increasing side electrode length from 0.25mm to 2.0mm while keeping the middle elec-
trode contact length constant at 1mm) were repeated keeping the distance between the end of the side
electrodes and the end of the cuff constant at 1.5mm. Figure 3.6 shows three different SFAPs generated
using three different side electrode contact lengths of 2mm, 1mm and 0.25mm. As shown in the figure,
not only was the Vpp significantly affected, but the duration of the SFAP was also significantly increased.
Figure 3.7 shows the RI and Vpp values and the corresponding percent increases with respect to values
found with the tripolar nerve cuff electrode with the side electrode contact lengths of 2mm.
Effect on noise
Figure 3.8 summarizes the effect of middle electrode contact length on the recorded noise for the complete
range of impedance mismatches (Z2/Z1=1 to 100). In these simulations a monopolar noise source located
at (x, y, z)=(0,−10,−3) was used while the nerve trunk was lying on the y axis extending from −15
mm to +15 mm.The results showed an approximately 6% increase in Vpp of the noise while decreasing
the middle electrode contact length from 2mm to 0.25mm. The SNR(Vpp) remained constant and the
SNR(RI) decreased by 2% while changing the length of the middle electrode contact.
Chapter 3. Results 22
0 0.5 1 1.5 2−3
−2
−1
0
1
2
3
Length of Side electrode (mm)
Pe
rce
nt
Inc
rea
se
of
the
Pe
ak
−to
−P
ea
k V
ota
ge
% Difference of +ve part% Difference of −ve part
Figure 3.5: Effect of side electrode contact length on the peak-to-peak voltage of the negative andpositive parts of the single fibre action potential. The interelectrode distance between the middle andside electrodes was kept constant at 3.5 mm
Changing the length of the side electrode contacts had a completely different effect on noise depending
on whether it is increased towards the ends of the cuff or towards the centre. Figure 3.9(a) shows the
effect of decreasing the length of the side electrode contact on noise while the distance between the side
electrodes and the middle electrode was kept constant.
The noise significantly decreased as the side electrode contact length was decreased ( 40% decrease,
from 2 to 0.25 mm). This yielded a 25% increase in the SNR(RI) value and 27% increase in the
SNR(Vpp) value when changing the side electrode contact length from 2mm to 0.25mm.
However, the trend was the opposite if the distance between the end of side electrodes and the end of
the cuff was kept constant while deccreasing the electrode contact length. Figure 3.9(b)shows the results
while changing the side electrode contact length from 2 to 0.25 mm. In these simulations the distance
between the end of each side electrode contact and the cuff end was kept constant at 1.5 mm. As
shown, decreasing the side electrode contact length yields greater noise (6-7%increase in Vpp of the noise
while decreasing from 2mm to 0.25mm). Combined with the effects on the simulated SFAP (figure 3.7),
the overall effect of changing the dimension of the side electrode yielded a 60% increase in SNR(Vpp)
(changing from 2mm to 0.25mm). The same trend was also found when replacing the mono polar noise
source with a bipolar noise source while having the two sources on the ends of a hypothetical line parallel
to the nerve trunk and at a distance of 3 mm from it’s axis.
In Vivo Studies
The focus of this study was on myelinated fibre activity recordings. For each stimulus amplitude, the
signal was averaged over ten pulses to eliminate the random noise. The threshold of A fibre activity
(recorded with conventional electrode No. 2) was found to be 25.7 +− 4.45 µA (mean +
− standard error)
Chapter 3. Results 23
60 80 100 120
−25
−20
−15
−10
−5
0
5
x 10−6
Time (*17.92 microsec)
Sin
gle
Fib
re A
cti
on
Po
ten
tial
(V)
Side Electrode Contact Length=2mm
Side Electrode Contact Length=1mm
Side Electrode Contact Length=0.25mm
Figure 3.6: Effect of side electrode contact length on the shape of the single fibre action potential, wherethe distance between the outer edge of the side electrode and the end of the nerve cuff was kept constantat 1.5 mm. The middle electrode contact length was 1mm for all of the three electrodes with-Red Plot:side electrode contact lengths = 2mm.-Bue Plot: side electrode contact lengths = 1mm.-Green Plot:sideelectrode contact lengths = 0.25mm.
Chapter 3. Results 24
−0.5 0 0.5 1 1.5 2 2.50
1
2
3
4
5
6
7x 10
−5
Re
cti
fie
d I
nte
gra
ted
Valu
e (
V)
70%
increase
42%
increase
(a)
−0.5 0 0.5 1 1.5 2 2.50
0.5
1
1.5
2
2.5
3
3.5x 10
−6
Side Electrode Contact Length (mm)
Pe
ak−
to−
Pea
k V
alu
e (
V)
13%
Increase
21%
Increase
(b)
Figure 3.7: Effect of side electrode contact length on the single fibre action potential, the middle electrodecontact length was kept constant at 1mm. (a) Effect on the rectified integrated value. (b) Effect on thepeak-to-peak voltage
Chapter 3. Results 25
0 10 20 30 40 50 60 70 80 90 1000
0.5
1
1.5
2
2.5
3
3.5
4
4.5x 10
−6
Z2/Z1 Ratio
No
ise
(V
)
midelec=2mm
midelec=1mm
midelec=0.25mm
Figure 3.8: Effect of middle electrode contact length on the recorded noise for the whole range ofimpedance mismatches
Probe > F
Threshold of A Fibre Activity 0.8009Minimum Conduction Velocity of A Fibres 0.4971Maximum Conduction Velocity of A Fibres 0.2157
Table 3.1: Threshold of A fibre activity, minimum velocities and maximum velocities of A fibres foundwith the three different nerve cuff electrodes were not significantly different with p values mentioned inthe table (N=5 rats)
with a minimum conduction velocity of 9.7 +− 1.5 m/s and a maximum conduction velocity of 31.6 +
−2.63 m/s for N = 7 rats. Figure 3.10 shows the recruitment curve of myelinated fibres found with
electrode No. 2 (length=1 mm). The thresholds and conduction velocities found with three different
electrodes (table 2.3) for five experiments were not significantly different. Table (3.1) summarizes the p
values found with one way analysis of variance (ANOVA1) for each variable.
Figure 3.11 shows the ENG signals recorded from the main trunk of the left vagus nerve while
stimulating the left recurrent laryngeal nerve with a stimulus amplitude of 40µA. The stimulus artifacts
and ENG signals are labeled in the figure. Top trace is the ENG signal recorded with electrode No. 1
(length=2 mm), middle trace is the same signal for electrode No. 2 and the bottom trace shows ENG
signal recorded with electrode No. 3 (length=3 mm). An increase in V pp of the signals recorded with
the nerve cuff electrodes having smaller middle electrode contacts was observed in figure 3.11. The
normalized V pp of the signals (with the corresponding standard errors for N = 5 rats) recorded with
the three different electrodes while stimulating the RLN with a stimulus amplitude of 70 µA (which was
on the saturation interval of the recruitment curve and therefore all the myelinated fibres were recruited
at this amplitude) are shown in figure 3.12. Data are normalized with respect to Vpp of the signal
recorded with electrode No. 3. Figure 3.13 and table 3.2 summarize the ANOVA1 analysis results for
V pp values showed in figure 3.12. Multiple comparison of the mean values is shown in figure 3.14, which
Chapter 3. Results 26
0 20 40 60 80 1000
1
2
3
4
5x 10
−6
Z2/Z1 Ratio
No
ise (
V)
sidelec=2mm
sidelec=1mm
sidelec=0.25mm
(a)
0 20 40 60 80 1000
1
2
3
4
5x 10
−6
Z2/Z1 Ratio
No
ise (
V)
sidelec=2mm
sidelec=1mm
sidelec=0.25mm
(b)
Figure 3.9: Effect of side electrode contact length on the recorded noise for the range of a 100-foldimpedance mismatch.(a)The length of the side electrodes were change in a way to keep the distancebetween the side electrode and middle electrode constant.(b)The length of the side electrodes werechange in a way to keep the distance between the side electrode end the end cuff constant at 1.5mm.
Chapter 3. Results 27
0 0.02 0.04 0.06 0.08 0.1 0.120
20
40
60
80
100
120
Stimulus Amplitude (mA)
Re
cti
fie
d I
nte
gra
ted
Va
lue
(M
icro
V)
Figure 3.10: Recruitment curve of myelinated fibres. ENG signals were recorded from the main trunkof the vagus nerve using electrode No. 2
Source SS df MS F Probe > F
Columns 3.13711 2 1.56856 5.73 0.0179Error 3.28488 12 0.27374Total 6.422 14
Table 3.2: Summary of ANOVA1 analysis of the Vpp of the ENG signals recorded with three differentelectrodes-N = 5 rats
indicated significant differences between the Vpp of the signals recorded with electrodes No. 1 & 3, and
that between electrodes No. 2 & 3.
Rectified integrated (RI) values were also calculated for the recorded ENGs. For N = 5 rats, the
rectified integrated values for the stimulus amplitude of 70µA is shown in figure 3.15 . Data were
normalized with respect to the RI value of the signals recorded with electrode No. 3. Table 3.3 and
figure 3.16 summarize the ANOVA1 analysis of the data. Multiple comparison of the means is shown in
figure 3.17 which showed significant difference between means of RI value of the signals recorded with
electrodes No. 1 & 3, and also between those of electrodes No. 2 & 3.
Chapter 3. Results 28
0 2 4 6 8 10 12−0.05
0
0.05
EN
G
(mV
)
0 2 4 6 8 10 12−0.05
0
0.05
EN
G
(mV
)
0 2 4 6 8 10 12−0.05
0
0.05
Time (ms)
EN
G
(mV
)
ENG
ENG
ENGStimulus Artifact
Stimulus Artifact
Stimulus Artifact
Figure 3.11: Recorded ENG from the main trunk of the left vagus nerve while stimulating the left RLNwith I = 40 µA -Top trace: recorded ENG with electrode No. 1. -Middle trace: recorded ENG withelectrode No. 2.-Bottom trace: recorded ENG with electrode No. 3.
Source SS df MS F Probe > F
Columns 2.08226 2 1.04113 6.56 0.0119Error 1.90413 12 0.15868Total 3.98639 14
Table 3.3: Summary of ANOVA1 analysis of the RI values of the ENG signals recorded with threedifferent electrodes-N = 5 rats
Chapter 3. Results 29
0
0.5
1
1.5
2
Middle Electrode Size
No
rm
alized
Peak−
to−
Peak V
alu
e
Electrode No. 1
Electrode No. 2
Electrode No. 3
Figure 3.12: Normalized peak-to-peak voltage of the ENG signals recorded with three different electrodes.Values are shown as : Mean+
−Standard Error for N = 5 rats
0.5 1 2
1
1.2
1.4
1.6
1.8
2
2.2
2.4
2.6
2.8
3
Figure 3.13: Anova1 analysis on normalized peak-to-peak value. Data were normalized with respect toVpp of the signal recorded with electrode No. 3-N = 5 rats
Chapter 3. Results 30
0.5 1 1.5 2 2.5
2
1
0.5
Click on the group you want to test
The means of groups 1 & 2, and 0.5 & 2 are significantly different
Figure 3.14: Multiple comparison analysis on normalized peak-to-peak values. Data were normalizedwith respect to Vpp of the signal recorded with electrode No. 3.
0
0.2
0.4
0.6
0.8
1
1.2
1.4
1.6
1.8
2
Middle Electrode Size
No
rma
lize
d R
ec
tifi
ed
In
teg
rate
d V
alu
e
Electrode No. 1
Electrode No. 2
Electrode No. 3
Figure 3.15: Normalized rectified integrated value of the ENG signals recorded with three differentelectrodes. Values are shown as : Mean+
−Standard Error for N = 5 rats
Chapter 3. Results 31
0.5 1 2
1
1.2
1.4
1.6
1.8
2
2.2
2.4
2.6
Figure 3.16: Anova1 analysis on normalized RI values. Data were normalized with respect to the RIvalue of the signal recorded with electrode No. 3
0.8 1 1.2 1.4 1.6 1.8 2 2.2
2
1
0.5
Click on the group you want to test
The means of groups 0.5 & 2, and 1 & 2 are significantly different
Figure 3.17: Multiple comparison analysis on normalized RI values. Data were normalized with respectto the RI value of the signal recorded with electrode No. 3
Chapter 3. Results 32
−0.02 −0.015 −0.01 −0.005 0 0.005 0.01 0.015 0.02−60
−50
−40
−30
−20
−10
0
location of Noise Source on (0,y,−0.003) (m)
Perc
en
t N
ois
e R
ed
ucti
on
Figure 3.18: Percent difference of noise recorded tripolarly by a cuff having an outside shielding platefacing the noise source from noise recorded with a conventional electrode. The X abscissa shows thelocation of the noise source which was moved parallel to the nerve cuff electrode, at a distance of 3 mmfrom the centre of the nerve trunk.
3.2 Use of an External Shielding in Nerve Cuff Electrodes for
Noise Reduction
Computational Studies
Impedance mismatch was introduced to the system in order to deviate from ideal conditions and produce
noise in the tripolar nerve recording configuration. While the system had zero noise in the ideal case
(Z2/Z1=1), the peak-to-peak voltage of the recorded noise was increased by increasing Z2/Z1 ratio (solid
line in figure 3.21). For the case of Z2/Z1= 10, three different configurations of outside cuff shielding
layer was tested. In the first set of simulations, a shielding plate (figure 2.6(a)) was placed on the outside
of the cuff facing towards the noise source. Figure 3.18 shows the percent reduction in the noise signal
while changing the location of the point source along a hypothetical line, facing the shielding plate and
lying parallel to the nerve trunk at a distance of 3 mm from it, at 5 mm intervals starting from −15
mm to +15mm. As shown in the figure, the amount of noise reduction is dependent on the location of
the noise source; however, significant noise reduction (20% to 60%)was achieved for all locations. All
percent change values were calculated with respect to the noise recorded with a conventional tripolar
nerve cuff.
In the next set of simulations, the same method was applied while having one external shielding ring
located in the middle of the cuff (figure 2.6(b)) with the diameter of d = 1.175 mm. Figure 3.19 shows
the percent noise reduction for shielding rings with different lengths along the nerve. The X axis shows
the location of the noise source for each group of bars. For each length of the shielding ring, colour
coded in figure 2.6(b), the percent noise reduction is shown with the noise source placed at the following
locations: (0, y, 3) and y={-15,-10,-5,0,5,10,15} (values are shown in mm). Percent difference values
were calculated with respect to the noise recorded with a conventional tripolar nerve cuff.
The effect of having two external shielding rings (d = 1.175 mm) at the two ends of the cuff as shown
in 2.6(c) was also investigated. Figure 3.20 shows the percent noise difference achieved with different
lengths of the shielding rings. The length of the rings is colour coded in the figure. For instance, green
indicates the percent noise reduction that results from having two rings with lengths of 4.5mm (9mm
Chapter 3. Results 33
−0.02 −0.015 −0.01 −0.005 0 0.005 0.01 0.015 0.02−90
−80
−70
−60
−50
−40
−30
−20
−10
0
10
location of Noise Source on (0,y,−0.003) (m)
Perc
en
t N
ois
e R
ed
ucti
on
1.5 mm
3 mm
4.5 mm
6 mm
10 mm
whole cuff covered
Figure 3.19: Percent difference of noise recorded tripolarly by cuff having an external shielding ringlocated at the middle length of the cuff from noise recorded with a conventional nerve cuff electrode.The X abscissa shows the location of the noise source which was moved parallel to the nerve cuff electrode,at a distance of 3 mm from the centre of the nerve trunk. Different bars show the percent reduction fordifferent lengths of the shielding layer with the colour code showed in the legend.
of the cuff was covered by the two rings). Noise reduction was investigated for noise sources located at
different positions as mentioned above: (0, y, 3) and y={-15,-10,-5,0,5,10,15} (values are shown in mm).
Percent difference values were calculated with respect to the noise recorded with a conventional tripolar
nerve cuff.
The effect of having an external shielding layer completely covering the cuff (cylinder, coaxial with
the nerve trunk, d = 1.175mm) was also found for a range of a 100-fold impedance mismatches. In this
study, the noise source was located 3 mm from the centre of the nerve and 10 mm offset from the middle
of the nerve cuff electrode (at (x, y, z) = (0,−10,−3) mm). Our findings showed an approximately
consistent 70% noise reduction throughout the mismatch range. Results are shown in figure 3.21 (dotted
solid line).
Finally, the effects of the external shielding layer on the recorded SFAP (and noise) was tested by
comparing the electric potential generated at the electrode contacts by sources located both inside and
outside the cuff. The shielding layer used in this study was cylindrical, coaxial with the nerve trunk
with d = 1.175mm. Figure 3.22 shows the effect of shielding layer on the electric potential field inside
the cuff generated by an active node of Ranvier. Figure 3.23 shows the same effect for a node of Ranvier
closer to the end of the cuff. The external shielding layer had no effect on the electric field inside the
cuff i.e., SFAPs found with a shielded cuff were the same as those recorded with a conventional cuff.
In both figures (3.23,3.22),the top trace shows the electric field for a conventional nerve cuff electrode
where the bottom trace shows the same field for a shielded nerve cuff electrode.
Figure 3.24 shows the effect of an external shielding layer on the electric field of noise sources located
outside the cuff. In these simulations, the noise source was located at (0,−10,−3) mm where the centre
Chapter 3. Results 34
−0.02 −0.015 −0.01 −0.005 0 0.005 0.01 0.015 0.02−100
−80
−60
−40
−20
0
20
location of Noise Source on (0,y,−0.003)
Perc
ent N
ois
e R
eduction
1.5 mm
3 mm
4.5 mm
whole cuff covered
Figure 3.20: Percent difference of noise recorded tripolarly by cuff having two external shielding ringsat the two ends of the cuff from noise recorded with no Outside bar. The X abscissa shows the locationof the noise source which was moved parallel to the nerve cuff electrode, at a distance of 3 mm from thecentre of the nerve trunk.
0 20 40 60 80 1000
1
2
3
4x 10
−6
Z2/Z1 Ratio
No
ise (
V)
Noise of the conventional tripole cuff
Noise of the shielded tripole cuff
70%Noise
Reduction
Figure 3.21: Effect of impedance mismatch on the peak-to-peak voltage of a tripolarly recorded noise.-Solid line: Peak-to-peak voltage of the noise for a conventional nerve cuff. Dotted solid line: Peak-to-peak voltage of the noise for a completely shielded nerve cuff.
Chapter 3. Results 35
(a)
(b)
Figure 3.22: Effect of shielding on the electric potential field of a current source located in the middleof the cuff modelling a firing node of ranvier-(a)Electric potential for a conventional nerve cuff elec-trode.(b)Electric potential for a shielded nerve cuff electrode
Chapter 3. Results 36
(a)
(b)
Figure 3.23: Effect of shielding on the electric potential field of a current source located inside the cuffclose to the ends of the cuff modelling a firing node of ranvier-(a)Electric potential for a conventionalnerve cuff electrode.(b)Electric potential for a shielded nerve cuff electrode
Chapter 3. Results 37
of the nerve trunk was located at (0,0,0). The top trace shows the electric field for a conventional nerve
cuff where the bottom trace shows the same field for a shielded nerve cuff electrode.
It was shown in previous sections that impedance mismatch introduces noise into the ideal tripolar
recording system. Similarly, figure 3.25 shows the effect of impedance mismatch on the electric field of
an outside cuff noise source. In the top trace, the electric potential is shown for an ideally symmetrical
nerve cuff electrode where the bottom trace shows the same field for a nerve cuff electrode with an
impedance mismatch of 10-fold.
In Vivo Study
The effect of wrapping an electrical shielding layer around a conventional nerve cuff electrode was
explored. Figure 3.26 shows the ENG signals recorded from the main trunk of the left vagus nerve
while stimulating the corresponding left recurrent laryngeal branch with a stimulus amplitude of 40µA.
The evoked EMG signal recorded from the laryngeal musculature is also shown (bottom trace). Top
trace in figure 3.26 shows the ENG signal recorded with a conventional nerve cuff electrode, which
includes stimulus artifact, EMG artifact and ENG contaminated with EMG artifact. In the second
trace, the signal recorded with the shielded electrode is shown. With the shielded electrode, not only
was the stimulus artifact reduced, but contamination of the ENG by EMG-derived noise was also notably
reduced. Percent reduction values between the two shielded and non-shielded nerve cuff electrodes were
found for two different variables: (1)Vpp of the stimulus artifact. (2)RI value of the ENG signal. The
amount of reduction in RI value of the ENG signal shows the amount of EMG artifact contamination
of the signal. These two values were found for two different stimulus amplitudes of 40µA and 100µA
which are shown in figure 3.27 for two experiments (N = 2). For nine different stimulus amplitudes in
the saturation interval of the recruitment curve (i.e. 40µA to 120µA ), a 59.36+− 3.11 percent reduction
in the RI value of the EMG artifact was found.
In the third trace of figure 3.26 the recorded signal from the main trunk of the vagus is shown while
stimulating the RLN but having the nerve cut below the recording nerve cuff electrode. As shown in
the figure, while the ENG response is disappeared, the signal still contains EMG artifact.
Chapter 3. Results 38
(a)
(b)
Figure 3.24: Effect of shielding on the electric potential field of a noise source located outside the cuff at(0,-10,-3) mm where the centre of the nerve trunk was located at (0,0,0) mm-(a)Electric potential for aconventional nerve cuff electrode.(b)Electric potential for a shielded nerve cuff electrode
Chapter 3. Results 39
(a)
(b)
Figure 3.25: Effect of impedance mismatch on the electric potential field of a noise source located outsidethe cuff at (0,-10,-3) mm where the centre of the nerve trunk was located at (0,0,0) mm-(a)Electricpotential for an ideally symmetrical nerve cuff electrode.(b)Electric potential for a nerve cuff electrodewith an impedance mismatch of 10-fold
Chapter 3. Results 40
0 50 100 150 200 250
−0.05
0
0.05
EN
G(m
V)
0 50 100 150 200 250
−0.05
0
0.05
EN
G
(mV
)
0 50 100 150 200 250
−0.05
0
0.05
EN
G(m
V)
0 50 100 150 200 250−0.5
0
0.5
EM
G(m
V)
EMGArtifact
EMGResponse
Time (*5e−5)
EMGArtifact
ContaminatedENG
ENGResponse
Stimulus Artifact
Stimulus Artifact
Stimulus Artifact
Stimulus Artifact
Figure 3.26: Effect of shielding on ENG and noise reduction -Top trace: ENG signal recorded with aconventional nerve cuff electrode. Second trace: ENG signal recorded with a shielded nerve cuff electrode.Third trace: Signal recorded from the main trunk while the nerve was cut below the recording nerve cuffelectrode that shows the disappearance of ENG response while including EMG artifact. Bottom trace:EMG signal recorded from the laryngeal musculature
Chapter 3. Results 41
1 2−70
−60
−50
−40
−30
−20
−10
0
Pe
rce
nt
Re
du
cti
on
Va
lue
Stimulus Artifact
EMG Artifact
40 Micro A
Stimulus Amplitude
100 Micro A
Figure 3.27: Amounts of stimulus artifact and EMG artifact reductions for an electrically shielded nervecuff electrode. Values are shown for two different stimulus thresholds of 40µA and 100µA.
3.3 Bipolar Nerve Cuff Electrode
This section reports the preliminary findings on using shielded bipolar nerve cuff electrodes. Figure
3.28 compares the noise of a bipolar nerve cuff electrode with the length of l = 6.5mm with the noise
of a tripolar nerve cuff electrode with the length of l = 13 mm(double the length of the bipolar cuff).
As shown in the figure, electric shielding will yield a 75% noise reduction for a bipolar cuff versus a
conventional bipolar cuff. A conventional bipolar cuff has significantly larger noise than a conventional
tripolar nerve cuff. However, for impedance mismatches higher than 3-fold, a shielded bipolar cuff
exhibits smaller noise compared to the conventional tripolar cuff, but still larger noise than a shielded
tripolar nerve cuff. Figure 3.29 shows the Vpp of the noise recorded with shielded bipolar nerve cuff
electrodes versus a conventional tripolar nerve cuff electrode for an impedance mismatch of 10-fold.
Compared to a conventional tripolar nerve cuff electrode with a length of l = 13mm, the shielded
bipolar nerve cuff electrodes with lengths smaller than 13mm yield smaller noise recordings.
Figures 3.30 and 3.31 show the RI and Vpp values of the SFAP potentials generated with bipolar
nerve cuff electrodes of different lengths and a tripolar nerve cuff electrode of the length of 13mm. As
shown in the figures, these two values decrease by decreasing the length of the bipolar cuff.
The signal to noise ratios (SNRs) were calculated for different lengths of shielded bipolar nerve
cuff electrodes and compared with a conventional tripolar nerve cuff electrode (with 10-fold impedance
mismatch). The SNR values were found for both RI values (figure 3.32) and Vpp values (figure 3.33).
Chapter 3. Results 42
0 20 40 60 80 1000
1
2
3
4
5x 10
−6
Z2/Z1 Ratio
No
ise (
V)
Conventional tripolar cuff (l=13 mm)
Shielded tripolar cuff (l=13mm)
Conventional bipolar cuff (l=6.5mm)
Shielded bipolar cuff (l=6.5mm)
Figure 3.28: Comparing the noise of a shielded bipolar nerve cuff electrode with a conventional bipolarand tripolar nerve cuff electrodes
Chapter 3. Results 43
V
Noise
Figure 3.29: Vpp of the noise recoded with shielded bipolar cuffs of different lengths versus a conventionaltripolar cuff with a 10-fold impedance mismatch
Chapter 3. Results 44
Rectified Integrated Value
V
Figure 3.30: Rectified integrated values of single fibre action potentials generated using bipolar nerve cuffelectrodes of different lengths and the tripolar nerve cuff electrode used in previous sections (l = 13mm)
V
Peak−to−Peak Voltage
Figure 3.31: Vpp values of single fibre action potentials generated using bipolar nerve cuff electrodes ofdifferent lengths and the tripolar nerve cuff electrode used in previous sections (l = 13mm)
Chapter 3. Results 45
Signal To Noise Ratio
dB
Figure 3.32: Signal to noise ratios (for RI value) bipolar nerve cuff electrodes of different lengths andthe tripolar nerve cuff electrode used in previous sections (l = 13mm)
Signal To Noise Ratio
dB
Figure 3.33: Signal to noise ratios (for Vpp value) bipolar nerve cuff electrodes of different lengths andthe tripolar nerve cuff electrode used in previous sections (l = 13mm)
Chapter 4
Discussion
In the current study, a computational model of a peripheral nerve for neural recording with nerve cuff
electrodes was implemented and tested. Using this model, the hypotheses that changes in the electrode
dimensions can have significant effect on the recorded neural signal was investigated. Furthermore,
the idea of applying an electrically insulating layer onto nerve cuff electrodes was tested in which a
highly conductive material was applied to the external surface of the nerve cuff to suppress noise signals
generated by external sources (e.g., muscles). Moreover, the feasibility of applying these techniques for
designing nerve cuff electrodes with a significantly smaller physical footprint, such as bipolar nerve cuff
electrodes, was also tested. Finally, these computational results were validated in animal experiments
that used the cervical vagus nerve of anesthetized rats as the physiological test-bed.
The computational model was constructed based on the physiological mechanisms of saltatory con-
duction of action potentials in myelinated nerve fibres. Similar to previous works that have implemented
mathematical and computational models for the same purpose ([63, 46, 73]), a pre-determined template
of the transmembrane current from a single node of Ranvier was used for constructing SFAPs from
electrode potentials computed by the finite element model. The SFAPs generated using monopolar and
tripolar nerve cuff electrodes agreed with those computationally found by [46] and [73] and experimen-
tally found by [59], with the difference that SFAPs in the current study were biphasic instead of triphasic.
This was due to the fact that our action current template approximation did not include the third phase
of the signal [46]. A working model of asymmetrical electrode impedances was also implemented to cre-
ate impedance mismatches that would result in a lower signal to noise ratio (i.e., increased noise levels).
Computational findings were further validated by in vivo experiments. The focus of the in vivo study
was on myelinated fibre activity. The threshold and conduction velocities of myelinated fibres found in
our rat experiments agreed with [71, 56, 22].
Previous studies have reported the effects of varying the cuff length ([50, 2]) or electrode configuration
([11, 3]) on the performance of nerve recording electrodes. However, there has been little work examining
the effects of the electrode contact length or the presence of an external shielding mechanism on the
recorded ENG in nerve cuff electrodes. This study focused on the effects of these variables using a
pseudo-tripolar nerve cuff electrode. In both computer simulations and in vivo experiments, the results
of this study suggest that reducing the size of the middle electrode contact increases the signal component
of the ENG, while implementing an electrical shield around the nerve cuff effectively reduces the noise
component of the ENG recording.
46
Chapter 4. Discussion 47
4.1 Middle Electrode Contact Length
Our computational and experimental studies on middle electrode contact length showed that decreasing
the length of this contact would increase the Vpp value of the SFAP. However, when the length of
the middle electrode contact is changed in a tripolar nerve cuff electrode, the inter-electrode distance
between middle contact and side contacts also changes. To be able to distinguish between these two
variables (i.e., middle electrode contact length and interelectrode distance), the idea of changing the
length of the electrode contact was also tested for a mono polar nerve cuff electrode with the same cuff
length. The same results were found for mono polar recording which was larger Vpp values for smaller
electrode contact lengths. The percent increase found in tripolar recording was only slightly (around
1%) greater than that of mono polar recording, which showed that the change in inter-electrode distance
has negligible effect on the recorded signal. One possible reason behind this is that when the middle
electrode contact length was changed δd mm, the inter-electrode distance was changed δd/2 mm. While
the inter-electrode distance was 3.875 mm for middle electrode contact length of 0.25 mm, it was 3 mm
when having a middle electrode contact length of 2 mm. Meaning that changing the middle electrode
contact length from 2 mm to 0.25 mm caused an approximately 20% change in the inter-electrode
distance which had negligible effect on the SFAP. Moreover, changing the length of the middle electrode
contact did not change the tripolar length (i.e., distance between the two side electrodes) and therefore
the overall SFAPs were not affected significantly.
Furthermore, it was found that decreasing the middle electrode contact length not only increases the
Vpp of the SFAP, but it also increases the Vpp of the noise. According to this, it could be argued that
whatever signal we are recording, using a smaller electrode contact gives a larger peak-to-peak value.
One possible reason could be the impedance of the electrode contact which is larger for smaller contacts
(r =ρ l/A [57]) and therefore yields larger peak-to-peak readings with smaller surfaces.
While changing the length of the middle electrode contact from 2 mm to 0.25 mm changed the Vpp
value around 6%, it only changed the RI value around 3%. It could be argued that the dominant effect
of changing the length of the middle electrode contact would be noticed for the Vpp value and not the
RI value.
It was noted that the effects of reducing the longitudinal dimension of the middle electrode contact
resulted in significantly larger effects in the animal studies than what was observed in the computationally
generated SFAPs. This was likely due to the additive effects of multiple axons that contributed to the
stimulation-evoked compound nerve action potentials (CNAP). Moreover, although the source of the
ENG signals was confirmed at the end of each experiment, because of the overlap between the ENG
and EMG responses , it wasn’t possible to fully discriminate between the pure ENG component and
EMG artifact component of the recorded ENG signal. However, according to the computer simulations,
at least half of the increase in Vpp of the recorded ENG is specifically related to the ENG component
and not the EMG artifact component of the recorded signal. The noted increase in the peak-to-peak
amplitude of the ENG signals in both computer and animal studies were also comparable to previous
work involving percutaneous monopolar recording of motor unit potentials [13].
Statistical analysis of the experimental data showed that both Vpp and RI values of the ENG signals
recorded with electrode No. 3 (longer middle electrode contact) were smaller than those values of the
ENG signals recorded with electrodes No. 1 and 2 (shorter middle electrode contacts). Using ANOVA1
and Multi Comparison tests, it was found that the difference in both Vpp values and RI values were
statistically significant with p values smaller than 0.05.
Chapter 4. Discussion 48
4.2 Side Electrode Contact Length
Computer simulations were conducted to explore the effect of side electrode contact lengths on both
SFAP and noise. In the first part of the study, the distance between middle electrode contact and side
electrode contacts were kept constant while increasing the side electrode contact lengths. While a very
slight (around 1%) increase was found for the Vpp of the SFAP, an approximately 4% increase was found
for the RI value of the SFAP when the length of the side electrode contacts increased from 0.25 mm
to 2 mm. First, it could be argued that the effect of middle electrode contact length on the Vpp of
the SFAP is significantly more dominant than the effect of side electrode contact length. One possible
reason behind this is that the maximum and minimum values of the SFAP are realized when the nodes
of Ranvier closer to the middle electrode contact are active. Therefore, the average potential recorded
by the middle electrode is so larger than the average potential recorded by side electrodes (because of
the distances between the current source and each of the electrode contacts) that changes in the length
of the latter would have negligible effects on the differential value (i.e., Vmiddlecontact - Vsidecontacts).
However, side electrode contact length had a more notable effect on the RI value of the SFAP. This
effect was slightly more than the effect of middle electrode contact length. The potential of the side
electrode contacts were averaged over the two electrodes and therefore changing each electrode about
1.75 mm yielded a total of 3.5 mm change in length. However, since the effect of side electrode contacts
in the recorded SFAP is less dominant than the effect of the middle electrode contact, only a slight
increase in the percent difference was found compared to changing the middle electrode contact length.
Despite the minor effect on SFAP, increasing the length of the side electrode contacts while keeping the
inter-electrode distance constant resulted in a huge effect on noise. As the side electrode contact length
was increased, the recorded noise significantly increased. However, as the increase in electrode contact
length resulted in the contacts becoming closer to the ends of the cuff, and since the interfering fields are
more nonlinear closer to the ends of the cuff [50], it could be argued that the increase in recorded noise
was a consequence of the end-of-the-cuff effect and not the length of the electrode contact. Moreover,
as supported by our monopolar simulations, changes in electrode size result in modest (4-7%) changes
for both signal and noise. Therefore, such huge percent differences (around 40% while changing from
0.25 mm to 2 mm) can not be the result of changes in electrode contact length. One possible solution
to this problem would be to increase the overall length of the cuff ([50, 59]). However, long nerve cuff
electrodes were not useful for the current study and manipulating the length of the cuff was also out of
the scope of this work. An alternate solution would be to keep the distance between the side electrode
contacts and the end of the cuff constant and repeat the simulations.
In the next part of the study, the distance between the ends of the side electrode contacts and the
ends of the cuff were kept constant while changing the length of the side electrodes. Meaning that
increasing the length of the side electrodes caused a significant decrease in the tripole length and the
significant changes in SFAPs’ Vpp and duration showed the interfering effect of this variable (for δd mm
change in the length of the side electrode contact, the inter-electrode distance was changed δd mm and
the tripole length was changed 2δd mm ). Moreover, the reduction in noise that resulted by increasing
the length of the side electrode contact could be the effect of both electrode contact length, and moving
the side electrodes toward the centre of the cuff where the noise field is more linear. Previous studies have
also showed that moving the side electrode contacts toward the centre of the cuff (by adding an extra
pair of short circuiting electrodes [3]), has the same effect as increasing the cuff length (i.e. increasing
the distance from the edges while keeping the tripole length constant ) [51]. Due to the very minor
Chapter 4. Discussion 49
improvements of the SFAPs, and since the end-of-the-cuff effect overrides the effect of the side electrode
contact length for noise recording, this idea was not further investigated in our rat experiments.
4.3 Use of an External Shielding Layer in Conventional Nerve
Cuff Electrodes
The design of an enhanced nerve cuff electrode that involved an external shielding layer was investigated.
The use of external shielding for noise reduction was proposed by [40] for noise reduction in intrafascicular
recordings where use of a carbon shielding layer around the nerve significantly reduced the noise. The
same approach was also used in other studies involving intrafascicular recordings, in which significant
noise reduction was achieved ([76]). The results of this study show that the use of an external shield
can also be applied to nerve cuff electrodes, where the distance between the nerve fiber and electrode
contacts are significantly greater than that of intrafascicular electrodes.
Simulation studies showed that using an external shielding for a conventional nerve cuff electrode
will significantly decrease the noise while not affecting the SFAP. The most effective configuration for
the external shielding was to cover the whole cuff which gave an approximately consistent 70% noise
reduction throughout a range of up to a 100-fold impedance mismatch.
Figures depicting the electric potential fields showed how the external shielding rearranged the electric
field generated by an outside cuff source. It could be argued that the external shielding shunts away
the current and prevents electrical field gradients from being created inside the cuff. However, when an
electrical source is inside the cuff (modelled as an active node of Ranvier ), the shielding does not affect
the corresponding extracellular potential field.
The figures depicting the electric potential also showed how an impedance mismatch will interfere with
linearizing the electric field of the noise inside the cuff and introduce noise into the system. In the ideal
case, the interfering field is completely linearized inside the cuff and therefore the averaged potential
of the side electrodes would be equal to the average potential of the middle electrode, and therefore
differential recording will eliminate noise. When an impedance mismatch is applied into the system,
the interfering field is no longer (completely) linearized and differential recording can not completely
eliminate the noise([50, 2]).
Rat experiments also showed promising results for the use of external shielding in conventional nerve
cuff electrodes. It was found that external shielding reduced both the stimulus artifact and EMG artifacts
in the recorded signal. The two stimulus amplitudes for which the percent decrease values were reported
all belong to the saturation interval of the recruitment curve; meaning that the RI value of the ENG
signal does not increase with increased stimulus amplitude (from 40µA to 120µA).
4.4 Bipolar Nerve Cuff Electrode
The preliminary results of computationally generated SFAPs and noise using shielded bipolar nerve cuff
electrodes were reported in the study. While bipolar electrodes have the advantage of having smaller
lengths (where they could be used for recording from smaller nerve branches e.g., thoracic branch of the
vagus), they lack the improved signal to noise ratios achieved by pseudo-tripolar nerve cuff electrodes
and therefore are not currently used for peripheral nerve recordings. The results of this study showed
Chapter 4. Discussion 50
that electrically shielded bipolar nerve cuff electrodes could yield a comparable noise level to that of a
conventional tripolar nerve cuff electrode. A bipolar electrode of a length half of a tripolar electrode was
expected to give a comparable SFAP. It was shown that both Vpp and RI values of a SFAP generated
with a bipolar nerve cuff with length l are significantly smaller than those of a SFAP generated with
a tripolar nerve cuff with a length of 2l. However, for impedance mismatches greater than 3-fold, the
signal to noise ratios were larger for the shielded bipolar nerve cuff electrode, compared to that of a
conventional tripolar nerve cuff electrode. Further work is still required to explore the use of shielded
bipolar nerve cuff electrodes in peripheral nerve recording, both computationally and experimentally
4.5 Conclusion and Future Approach
The results of this study suggest that modifications to conventional nerve cuff electrodes can have
potentially significant effects on the fidelity (i.e. SNR) of the recorded ENG. Further work is required to
test these ideas under more realistic conditions, such as using spontaneous (non-evoked) neural activity
in long-term implant studies.
Furthermore, according to the results of this study, it is suggested that the use of the combination
of the two methods, i.e., modifying the length of the middle electrode contact while using an electric
shielding around the cuff for noise reduction, presents an optimal configuration for ENG signal recording.
While the electric shielding would significantly reduce the noise, a smaller middle electrode contact could
be used to increase the Vpp and RI values of the CNAP and subsequently increase the ”signal” component
of the signal to noise ratio.
Moreover, the results of this study showed how the edge effect can override the effect of the side
electrode contact length on noise. For future studies, it is suggested to use a very long cuff in which the
side electrodes could be placed as far from the edges as possible, such that changes in noise levels can
be attributed to either the effect of side electrode contact length or the edge effect.
For the future studies, an alternative rat experimental setup is recommended, in which two indepen-
dent stimulation sources are used to generate both neural (signal) and muscular (noise) activity. For
instance, using one constant current source for stimulating the recurrent laryngeal nerve and another
one for stimulation of the Sternohyoid muscle. Using this method, a more exact evaluation of the nerve
cuff electrode could be achieved since the effect on noise and ENG could be separately examined as they
could be separately elicited by independent stimulators. It is also recommended to stimulate muscles
the EMG responses of which have time delays different from the time delay of the ENG response to be
able to better discriminate between the pure ENG response and the EMG contamination of it.
In experimental studies which involve recording from small nerve branches, the space limitation poses
a significant challenge for using tripolar nerve cuff electrodes. Preliminary computational studies using
shielded bipolar nerve cuff electrodes showed that it is possible to significantly reduce the noise down
to levels comparable to that of conventional tripolar nerve cuff electrodes. Further work is required to
fully develop this idea and test it in experimental studies.
Improving the SNR of conventional nerve cuff electrodes is an important step towards using ENG
signals as a feedback signal in closed loop neuroprosthetic systems. The main objective of this study
was to improve the design of nerve cuff electrodes to enhance signal quality. Moreover, we envision using
these novel electrode designs for recording neural activity from the various different branches of the
vagus nerve in studies aimed at better understanding the mechanism(s) behind vagus nerve stimulation
Chapter 4. Discussion 51
for the treatment of epilepsy. With smaller (bipolar) nerve cuff electrodes, recording from the smaller
branches would become feasible.
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