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Effects of total sleep-deprivation on waking human
EEG: functional cluster analysis
Seung-Hyun Jina, Sun Hee Nab, Soo Yong Kimb, Dai-Jin Kimc,*
aDepartment of Science Education, Korea National University of Education, Chungbuk 363-791, South KoreabDepartment of Physics, Korea Advanced Institute of Science and Technology, Daejeon 305-701, South Korea
cDepartment of Psychiatry, College of Medicine, Catholic University of Korea, Holy Family Hospital, 420-717 Buchon City, Kyunggi Do, South Korea
Accepted 2 July 2004
Available online 6 August 2004
Abstract
Objective: The purpose of the present study was to investigate the effects of total sleep deprivation (TSD) on brain functions with an
identification procedure for strongly interactive brain regions, relying on functional cluster (FC) analysis in multichannel
electroencephalogram (EEG) data.
Methods: EEGs from 16 electrodes in 18 healthy, right-handed, young male volunteers were recorded before TSD (after normal sleep) and
after 24 h of experimentally induced sleep deprivation. We estimated cluster index to characterize joint interactions among many brain
regions in order to determine if a particular FC is present or not, and if so, its anatomy.
Results: As a result, we confirmed the presence of FC and found different FC patterns in both before and after TSD. The C3 and F7
locations were outside the cluster under the TSD condition, but belonged to the cluster with C4 and F8 before the TSD condition, and the
F3/F4, and O1 locations were new entries to the functional cluster during sustained wakefulness.
Conclusions: These results indicate that the neuronal activities of the C3 and F7 location are functionally unrelated, whereas the F3/F4
locations are functionally involved with the C4, F8, and O1 locations after 24 h TSD. Our results suggest that FC changes with elapsed awake
time and reflects the change of brain function due to TSD.
Significance: This paper shows the existence of FC both before and after TSD, and the anatomy of each FC is different. So FC analysis
would be a potential tool to investigate the simultaneous neuronal activity of human EEGs.
q 2004 Published by Elsevier Ireland Ltd. on behalf of International Federation of Clinical Neurophysiology.
Keywords: Multichannel EEG; Total sleep deprivation; Functional clustering
1. Introduction
TSD has an influence on cognitive functions during
wakefulness, and it is found that a monotonic decline occurs
in memory, complex verbal arithmetic function, reaction
times, and logical reasoning tasks, as sleep deprivation (SD)
increases (Drummond et al., 1999; Kim et al., 2001a;
Lorenzo et al., 1995; Mikulincer et al., 1990). The effects of
accumulating hours of wakefulness are reflected, not only in
the sleeping EEG, but also the waking EEG (Corsi-Cabrera
et al., 1992; Lorenzo et al., 1995). Corsi-Cabrera et al.
1388-2457/$30.00 q 2004 Published by Elsevier Ireland Ltd. on behalf of Intern
doi:10.1016/j.clinph.2004.07.001
* Corresponding author. Tel.: C82-32-340-2140; fax: C82-32-340-
2670.
E-mail address: [email protected] (D.-J. Kim).
(1996) reported significant absolute power changes of the
theta and beta bands, with closed eyes after TSD. Lorenzo
et al. (1995) have demonstrated that SD may lead to a linear
increase in the absolute power, which was more prominent
on the theta band with open eyes. SD also yielded an
increase in the EEG spectral amplitude in the 5.00–7.55 and
11.00–13.75 Hz ranges (Dumont et al., 1997), and an
increased power density in the 6.25–9.00 Hz range
(Cajochen et al., 1995).
Quantitative EEG analyses during extended wakefulness
have revealed frequency-specific circadian and homeostatic
influences (Aeschbach et al., 1997; Cajochen et al., 1995,
1999a; Finelli et al., 2000). Both the circadian and
homeostatic processes are oscillatory processes that gen-
erate the human sleep–waking cycle (Dann et al., 1984;
Clinical Neurophysiology 115 (2004) 2825–2833
www.elsevier.com/locate/clinph
ational Federation of Clinical Neurophysiology.
S.-H. Jin et al. / Clinical Neurophysiology 115 (2004) 2825–28332826
Dijk and Czeisler, 1995). Several researchers have demon-
strated that some aspects of human sleep are primarily
dependent on the circadian process, whereas others are more
susceptible to the influence of the sleep–wake cycle. (Dijk
and Czeisler, 1994, 1995; Shanahan et al., 1997). The
intrusion of low-frequency EEG oscillations during wake-
fulness correlates well with the performance decrements
during wakefulness in the adverse circadian phases
(Cajochen et al., 1999b) as well as to performance lapses
during sustained attention throughout the normal waking
day (Makeig et al., 2000). Low frequency EEG components,
in particular slow-wave activity (SWA), are largely
controlled by mechanisms involved in sleep homeostasis
(Cajochen et al., 2001; Finelli et al., 2000).
More information could be provided from measures that
determine the functional connectivity between different
areas, other than just the level of activity in different areas
(Jausovec, 2000). Several linear methods, for example,
correlation and coherence, have been used to study the
functional connectivity between, and within, brain hemi-
spheres using EEG data (Leocani et al., 1997; Shen et al.,
1999; Weiss and Rappelsberger, 2000). Included among
some new approaches are synchronization likelihood
method, which are sensitive to linear as well as non-linear
interdependencies (Altenburg et al., 2003; Stam and van
Dijck, 2002). The synchronization likelihood can quantify
the interdependency between one EEG channel and all the
other recorded channels (Stam and van Dijck, 2002). This
measure used to investigate the statistical interdependencies
between two time series whether epileptic seizure activity
can be distinguished from non-epileptic activity in the
neonate EEG (Altenburg et al., 2003). In addition, non-
linear asymmetric interdependence measures in multivariate
EEGs was used to assess the interdependencies between two
EEG channels from 10 adult human during different
vigilance states (Pereda et al., 2003). However, these
previous results were obtained without access to investi-
gations of the joint functional interactions between many
brain regions.
Several techniques, including principal component
analysis (PCA) (Corsi-Cabrera et al., 2001), independent
component analysis (ICA) (McKeown et al., 1997) and
multidimensional scaling (MDS) closely related to PCA
(Friston et al., 1996), can be used to find evidence of
functional clustering. PCA is a well-known statistical
technique, which estimates the amplitude of a constant
resonance peak across a series of spectra (Stoyanova and
Brown, 2002), thus the principal components extracted by
PCA can be used to remove coherent activities spread over
the data (Casarotto et al., 2004). PCA was used to
investigate which frequencies are covariant during wakeful-
ness, slow-wave, and paradoxical sleep in the rat (Corsi-
Cabrera et al., 2001), and to reduce the ocular artifacts from
EEGs of normal and dyslexic children (Casarotto et al.,
2004). ICA is an effective algorithm for separating or
estimating waveforms of mutually independent components
from an array of sensors without knowledge of any
characteristics of the transmission channels, and has been
applied to multichannel EEGs (Jin et al., 2002; McKeown
et al., 1997). While PCA, and related approaches, may be
useful in identifying statistical relationships within the data
set (Tononi et al., 1998), the principal or independent
components extracted by PCA or ICA are insufficient to
show the cluster in terms of internal cohesion and external
isolation because these methods have no consideration for
intrinsic statistical dependency within a subset of elements
and extrinsic statistical dependency between that subset and
its complement.
The motivation of using functional cluster (FC) analysis
in this study is to attempt to identify strongly interactive
subsets of elements when analyzing a neural system by
taking intrinsic and extrinsic interactions into consideration
in order to overcome shortcoming raised in other clustering
method like PCA or ICA. Tononi et al. (1998) proposed a
new functional clustering method based on multivariate
measures of statistical dependence, which may involve
more than two regions. Functional clustering results from
the joint interactions between many brain regions, and
functional cluster can be defined as a set of elements that
interact much more strongly between themselves than with
the rest of the system in a specific brain state (Tononi et al.,
1998). The cluster index was defined by the ratio between
the integration and mutual information as a measure of
intrinsic and extrinsic interactions, respectively, for all the
possible subsets of the system, and can serve as a measure
of functional clustering. Integration measures the total
statistical dependence between a subset of elements, with
the mutual information providing the statistical dependence
between that subset of elements and the rest of the system.
The application of this approach was tested on positron
emission tomography (PET) data obtained from schizo-
phrenics and normal controls performing a set of cognitive
tasks, and these results showed distinct differences of
clustering between the two groups (Tononi and Edelman,
2000; Tononi et al., 1998). As previously stated, analyses
that employ one or two EEG signals have been mainly used
to investigate the dynamics or connectivity of EEGs,
whereas FC analysis suggests the possibility to find
simultaneous and strong interactions distributed among
many brain areas.
In the present study, we investigate the FC of 24 h
sleep-deprived human multichannel EEGs. Our aim is to
determine whether there is a FC before and after TSD,
and if so, the particular anatomy of each FC.
2. Methods
2.1. Functional clustering
FC analysis provides a useful tool to characterize the
joint interactions of different elementary subsystems, xi with
Fig. 1. Schematic map of clustering. The diagram shows an example of a
subset composed of 4 components, the CI value was calculated using the
integration between F3/4, C3/4 (cross arrows) and mutual information
between these 4 channels and the other 12 channels (curved arrow).
S.-H. Jin et al. / Clinical Neurophysiology 115 (2004) 2825–2833 2827
iZ1,.,N, of the whole brain system X, consisting of a
collection of N (the number of EEG electrodes) elementary
subsystems. We computed the cluster index CIðXkj Þ (Tononi
et al., 1998) to identify FC by measuring for many different
subsets as follows:
CIðXkj Þ Z
IðXkj Þ
MIðXkj ;X KXk
j Þ
where Xkj indicates a jth subset composed of k components of
system X, and XKXkj is its complement. MIðXk
j ;XKXkj Þ
indicates mutual information that represents interactions
between Xkj and XKXk
j ; and IðXkj Þ denotes the integration of
Xkj ; which represents a multivariate measure of statistical
independence among the elements Xkj : IðXk
j Þ is a measure for
deviation from statistical independency of the individual
components, that is, integration has a maximum value when
the elements of a subset are completely dependent; and, if the
elements are statistically independent, the integration is zero.
The mutual information MIðXkj ;XKXk
j Þ is calculated as
MIðXkj ;XKXk
j ÞZHðXkj ÞCHðXKXk
j ÞKHðXÞ; where HðXkj Þ;
HðXKXkj Þ and H(X) are entropies of Xk
j and XKXkj
considered independently, and that of the system considered
as a whole, respectively (Papoulis, 1991). IðXkj Þ is calculated
as the difference between the sum of the entropies of all the
individual components xj,i (1%i%k) of Xkj considered
independently, and the entropy of Xkj considered as a
whole (Tononi et al., 1994).
IðXkj Þ Z
Xk
iZ1
Hðxj;iÞKHðXkj Þ
where Xkj is a jth subset composed of k elementary
components xj,i of the system X. The indices j,i (1%i%k)
denote the indices of the elementary components, that is the
index j refer to which subset of k components is considered,
i labels the particular component of that subset:
Xkj Z fxj;i; 1% i%kg
The CI values were calculated for all 16 channels of the
EEG recordings obtained from all subjects. The calculation
of the CI values for each subject was performed for each of
the collection of subsets with size k; that is, the calculation is
composed of k-out-of-16 components over the nZ16!/k!(16Kk)! combinations of the k components for
definition of the CI. For example, if we consider the subsets
composed of 4 components of the whole system, then,
16!/4!(16K4)!(Z1820) combinations exist. If F3, F4, C3
and C4 channels are chosen among 1820 combinations as a
jth subset composed of 4 components ðX4j Þ; as depicted in
Fig. 1, the CI value is calculated according to the above
definition using the integration between F3, F4, C3 and C4
channels (cross arrows) and mutual information between
these 4 channels and the remaining 12 channels (curved
arrow).
Assuming that the multidimensional stationary stochas-
tic process describing the activity of N subsystems, x, is
Gaussian, the entropy is H(Xk)Z0.5 ln(2pe)kjCOV(Xk)j,
with j$j indicating the matrix determinant, and COV(Xk)
the covariance matrix of Xk(Tononi et al., 1998). We
should note that entropy from which integration is
computed might treat the signal both with its linear and
nonlinear properties. In the present study, the integration
and mutual information were calculated using the entropy
according to the aforementioned definition for the mean
removed (zero-mean) EEG data set, and so we consider the
wake EEG signal as a multivariate Gaussian signal, in
agreement with computation of integration in previous
researches (Putten and Stam, 2001; Tononi et al., 1998).
This can be considered as a first approximation, as eyes
closed wake EEG is known to be of deterministic chaotic
nature (Jeong et al., 2001).
In order to confirm the validity of this method, we
tested the integration and mutual information for real
EEGs, simulated non-clustered homogeneous data, and
decomposed signals of EEGs using ICA. We used the
‘infomax’ algorithm proposed by Bell and Sejnowski
(1995), in order to obtain decomposed independent
components from the EEG. Briefly, ICA is a signal
processing method to extract independent sources given
only observed data that are mixtures of unknown sources.
The function of the ICA algorithm is to find a matrix W
that makes the elements u(t)Z[u1(t),.,uN(t)]T of the
linear transform u(t)ZWx(t) of a data vector x(t)Z[x1(t),.,xN(t)]T statistically independent. We separated
EEG data into 16 independent components by using ICA.
We used ICA Matlab codes provided by the Sejnowski
group (http://www.cnl.salk.edu).
Fig. 2 shows a typical example of (a) EEG segments of
4 s from 16 channels; (b) an equivalent non-clustered, or
Fig. 2. (a) EEG time series at 16 channels, (b) the equivalent homogeneous system (total integration IZ5.927) and (c) the resulting ICA-transformed EEG time
series from a subject in the rest condition.
S.-H. Jin et al. / Clinical Neurophysiology 115 (2004) 2825–28332828
homogeneous system with the same total integration
(here, total integration IZ5.927); and (c) the resulting
ICA-transformed EEG time series from a subject.
2.2. Statistics and cluster map
We assessed the statistical significance of CI values by
computing a Student’s t like parameter, tCI, given by Tononi
et al. (1998).
tCI ZCIðXk
j ÞK hCIðXkHÞi
stdðCIðXkHÞÞ
where CIðXkj Þ is the cluster index of Xk
j ; hCIðXkHÞi is the mean
of the CI distribution for subset size k accumulated from
many sampled equivalent homogeneous systems (100 in this
work), and stdðCIðXHk ÞÞ is the standard deviation of the
distribution. XH (the null hypothesis) denotes a homo-
geneous system with the same overall integration, but
contains no FCs (Tononi et al., 1998). XH is generated via
the linear model xi ZbyiCaP
jsi yj; where yi is Gaussian
signals of zero mean and unit variance with the same size of
input signals, aZ{(NK2)rC2K2[(1KN)r2C(NK2)rC1]1/2}1/2/N and bZ[1K(NK1)a2]1/2. The parameters a and
b are the solutions of the equations
hxi$xjihrij;rij Z r; isj
rij Z 1; i Z j;
(
given the fact that
hyi$yjihdij;dij Z 0; isj
dij Z 1; i Z j:
(
In the present study, the confidence level is P!0.01,
because 100 null systems were used in order to gauge the
likelihood of obtaining a given CI of no functional
clustering is present. Statistical process is designed to test
the null hypothesis that the signal consists of non-clustered
homogeneous system, and the tCI value is higher than zero
when the null hypothesis is rejected.
After all calculations including tCI, the statistically
significant (here, P!0.01) subset, with the largest CI
value among all possible subsets, having results higher than
1, was then chosen. A cluster index much greater than 1
indicates a subset of elements that are strongly interactive
among themselves. A weighted cluster distribution was
constructed using the elements of the statistically significant
subsets for all the subjects. For example, if the T5 channel
was an element of the statistically significant subset for one
subject, then T5 location was weighted as 1 unit. This
process was repeated for all the subjects. A weighted (by the
number of involved locations) cluster distribution could
then be obtained for a given task and group of subjects. A
topographic cluster map was drawn at the scalp location,
using a weighted cluster distribution. Because the extracted
elements from the respective subjects were statistically
S.-H. Jin et al. / Clinical Neurophysiology 115 (2004) 2825–2833 2829
significant, the weighted distribution constructed by those
elements could show the group properties for a given task.
2.3. Subjects and experimental procedure
EEG recordings were obtained from 18 healthy, right-
handed, young adult males (age 23.4G1.4 years), all of
whom volunteered to participate in the study and signed
informed consent forms. All subjects were free of
neurological or sleep-related disorders, took no medi-
cations, and had normal sleeping habits. Sleep disorders
and habits were assessed by a week of sleep logs and a
questionnaire. In addition, subjects were instructed to
maintain a regular bedtime and rising time, and asked
to avoid alcohol and caffeine intake during the week prior to
the experiment.
All subjects were asked to attend the sleep laboratory
twice, at 1 week intervals, to have their EEGs monitored and
to acclimate to the laboratory and EEG electrodes before
beginning the experimental procedure. The subjects
attended the laboratory in the late afternoon. They slept in
the laboratory from 22:00 h, and their EEGs were recorded
just after awakening, at 07:00 h, after a full night sleep
(22:00–07:00 h), with their eyes closed. These EEGs
correspond to the baseline wake EEG segment, with their
sleep quality maintained as normal, as all subjects had very
similar sleep habits according to our selection, and
acclimated well to the laboratory. The subjects were then
kept awake in the laboratory for 24 h. They were
continuously challenged with tasks and games, and kept
under human supervision in the laboratory, while being
simultaneously monitored to assure the maintenance of
wakefulness. Their EEG recordings were taken at 07:00 h
the following day, with their eyes closed. We recorded the
EEGs after 24 h TSD at the same time as those collected at
baseline considering the circadian time. During the data
collection, an experimenter carefully checked the EEG
recordings to ensure the maintenance of wakefulness. If
there was any indication of a drop in alertness, the subject
was asked to open his eyes and a short break was taken to
allow return to alertness before resuming data collection.
Fig. 3. Mean values of integration (solid line) and mutual information
(dashed line) as a function of a subset size for one EEG; the average
integration (solid line and square) and mutual information (dashed line and
triangle) of the equivalent homogeneous system; the average integration
(solid line and blank square) and mutual information (dashed line and blank
triangle) of independent component decomposed by infomax algorithm.
Integration and mutual information are nearly zero for the independent
EEG sources, however, those of EEG data have appropriate values.
2.4. EEG recordings
The EEGs were recorded from the 16 scalp loci (F7/8,
T3/4, Fp1/2, F3/4, C3/4, P3/4, O1/2 and T5/6) of the
International 10–20 System. The EEGs from 16 channels
against ‘linked earlobes’ were amplified on a Nihon Kohden
EEG-4421 K, with a time constant of 0.1 s. The sampling
frequency was 250 Hz. At each monitoring stage 32.768 s of
data were recorded and digitized by a 12 bit analog-to-
digital converter in an IBM PC. All data were digitally
filtered at 0.5–60 Hz, and each EEG record was judged, by
inspection, to be free from electro-oculographic and move-
ment artifacts and to contain minimal electro-myographic
activity. For our analysis under each condition 4000 data
points (16 s) were used.
3. Results
Fig. 3 demonstrates the average integration and mutual
information as a function of subset size of an EEG data set, a
homogeneous system, and the resulting ICA-transformed
EEG time series. To obtain at each subset size k, a collection
of subsets with size k that is composed of k-out-of-16
components, over 16!/k!(16-k)! combinations of k com-
ponents were calculated and averaged. The average
integration and mutual information are nearly ‘zero’ when
using the independent EEGs, since these data which
decomposed nearly completely independent subsystems
have neither integration nor mutual information. In contrast,
original EEG data have different values much more than
zero for each subset size. Fig. 4, which shows the CI values
of EEG data and its homogeneous system ranked by value of
tCI, supports the validity of the analysis process. CI
values for homogeneous data were almost 1, because
these data have uniform integration and mutual information
among the subsets.
Fig. 5 depicts the 15 most significant subsets, ranked by
tCI value, as indicated by filled circles, with triangles
indicating the CI values for an EEG data set from a subject
before TSD. These CI values were higher than those for
equivalent homogeneous system subsets of the same size in
Fig. 6. Cluster map before the TSD (a), and after 24 h of TSD (b). Before
TSD, a dominant cluster appeared at F7, F8, C3, and C4 and after 24 h TSD,
the cluster was constituted around the C4, F8, F3, F4, and O1 locations. The
C3 and F7 locations were outside the cluster under the TSD condition,
while they belonged to the cluster before the TSD condition, and the F3, F4
and O1 locations were new entries of the FC during sustained wakefulness.
Fig. 4. The CI values of EEG data set (pentagon) and non-clustered
homogeneous system (star). CI values for homogeneous data were almost 1
because these data have uniform integration and mutual information among
the subsets.
S.-H. Jin et al. / Clinical Neurophysiology 115 (2004) 2825–28332830
Monte Carlo simulations with P!0.01. The elements of the
statistically significant (here, P!0.01) subsets with the
largest CI values were composed of F7, T3, C3, F8, T4 and
C4 in this case.
Fig. 6 (a) and (b) show topographic cluster maps before
TSD and after 24 h of TSD, respectively. A topographic
cluster map was drawn at the scalp location using a
weighted cluster distribution. Following convention, the
nose is at the top of all the figures. The same gray color
Fig. 5. The 15 most significant subsets ranked by the tCI value, as indicated
by filled circles, with triangles indicating the CI values. The statistically
significant (here, P!0.01) subset with the largest CI value was chosen from
all possible subsets with results higher than 1 because a CI much greater
than 1 indicates a subset of elements that are strongly interactive between
themselves, but weakly interactive with the rest of the system. The elements
of the statistically significant (here, P!0.01) subsets with the largest CI
value were composed of F7, T3, C3, F8, T4 and C4 in this case.
scale, from light gray (minimum) to dark gray (maximum),
was used on the appropriate scalp locations to indicate their
weighted cluster values for each figure. The values between
electrodes were linearly interpolated. The locations belonging
to the same cluster were all functionally involved, while the
locations outside the clusters were presumed to be
functionally unrelated (Tononi et al., 1998). Therefore, it
is important to see the main locations that contribute to the
cluster.
Before TSD, a dominant cluster appeared at F7, F8, C3,
and C4, as shown Fig. 6(a). After 24 h TSD, the cluster was
constituted around the C4, F8, F3, F4, and O1 locations, as
illustrated in Fig. 6(b). Notably, the F3/F4, and O1 locations
are new entries to the FC after 24 h TSD, while the C3 and
F7 locations are outside of the cluster under the TSD
condition, but belonged to the cluster before the TSD
condition. These results indicate that the neuronal activities
of the C3 and F7 locations are functionally unrelated,
whereas the F3/F4 and O1 locations are functionally
involved with the C4 and F8 locations after 24 h TSD.
4. Discussion
Results from the present study using a functional
clustering analysis for TSD human EEGs yielded two
major findings. First, the C3 and F7 locations were outside
the cluster under the TSD condition, while belonging to the
cluster before the TSD condition, and the F3/F4 locations
were new entries in the FC during sustained wakefulness.
Second, the occipital area was related to sleep pressure, i.e.
O1 location was a new entry of the cluster under 24 h TSD
condition. That is, before TSD, F7, F8, C3, and C4 locations
formed FC, while C4, F8, F3, F4, and O1 locations were
functionally involved after 24 h TSD.
Many kinds of analyses have been applied to characterize
the relationship between sleep and neural interactions. In
particular, coherence analyses provide a measure of the
functional and structural connectivity between two brain
S.-H. Jin et al. / Clinical Neurophysiology 115 (2004) 2825–2833 2831
sites on the basis of the cortico-cortical association model
proposed by Thatcher et al. (1987). According to Wright
et al. (1995), coherence between the frontal and occipital
brain sites were decreased in alpha and beta bands,
and the dominant synchronous component of slow wave
activities increased as a function of EEG stages in the
anterior-central areas during the transition from wakeful-
ness to sleep (Tanaka et al., 2000). Using non-linear
interdependency measure, Pereda et al. (2003) showed that
interdependencies among the different brain regions during
quiet sleep were mostly non-linear, asymmetric and greater
than those found during wakeful and active sleep of
neonates. Although these previous researches were infor-
mative, these methods are limited in terms of elucidating the
interactions between different regions at a given time.
Extraction of the functionally interactive subsets of brain
regions is the primary goal of the present study.
Many researchers pointed out the function of the
central cortex in SD studies. Lorenzo et al. (1995) have
demonstrated that SD may lead to deterioration in
performance of vigilance tasks and a linear increase of
power that was more prominent in central deviations than
temporal deviations. Similarly, it was more pronounced on
the left side than the right side with open eyes.
Corsi-Cabrera et al. (1996) reported significant absolute
power changes in the left central cortex during 40 h of
TSD. As a nonlinear study, Jeong et al. (2001) showed
that 24 h sleep-deprived states had lower average
correlation dimension values at the left central (C3)
channel compared to the baseline values. These previous
results showed the linear and nonlinear neural activities of
the left central area, whereas our result have revealed that
a cortical interaction between C3 and C4, and F3 and F4
locations does not occur during sustained wakefulness,
while these regions were involved before TSD. Also, the
result that C3 location was outside the cluster under the
TSD means that the neural activity of this location has no
relation with the cluster under the TSD.
In addition, the neuronal activity of the F7 location was
functionally unrelated, whereas, the F3/F4 locations were
functionally involved. Quantitative EEG analyses during
extended wakefulness have revealed frequency-specific
circadian and homeostatic influences in the frontal regions
(Cajochen et al., 1999b, 2001; Finelli et al., 2000). In
particular, the frontal low-frequency EEG activity (1–7 Hz)
exhibited a prominent increase with waking time, with
little circadian modulation (Cajochen et al., 1999a).
Changes in frontal low-frequency activity during wakeful-
ness are to a large extent determined by the sleep–wake
dependent process; this result reflects the differential levels
of sleep pressure in waking subjects (Cajochen et al.,
2001). Finelli et al. (2000) reported increased theta activity
(5–8 Hz) in the high-sleep pressure protocol in the frontal
areas. Thus, the different frontal activities obtained in our
results reflect the sleep homeostatic process of brain
function due to TSD. Achermann et al. (2001) observed
hemispheric asymmetries in the delta range after 40 h of
SD. They suggested that the anterior predominance of the
delta power, and its selective increase after TSD, was in
accordance with the interpretation that these regional
changes may reflect a higher ‘recovery need’ of the frontal
heteromodal association areas of the cortex. Finelli et al.
(2000) suggested that theta activity (5–8 Hz) in waking,
and slow-wave activity (0.75–4.5 Hz) during sleep, are
markers of a common homeostatic sleep process. Both
effects were largest in the frontal area, as revealed by a
topographic analysis based on 27 deviations. Although
these previous studies have shown that changes in the
frontal low-frequency activities may reflect the homeo-
static sleep process, the results did not address the joint
interactions between the frontal and other regions of the
brain. In this study, the neuronal activity of the F7 location
was shown to be functionally unrelated, whereas the F3/F4
locations were functionally involved with the C4, F8, and
O1 locations after 24 h of TSD.
Occipital regions have been considered in terms of their
relation to sleep events. According to Cantero et al. (2000),
the occipital structures may be the driving force for REM-
alpha bursts generation. Jeong et al. (2001) showed that 24 h
sleep-deprived states had lower average correlation dimen-
sion values at the left occipital channel compared to the
baseline values. Kim et al. (2001b) also reported firing
changes in the underlying cortical neurons of the left
occipital location after 24 h of TSD. The spontaneous eye
blink rate increased following one night of TSD (Barbato
et al., 1995). In addition, Cajochen et al. (2002) commented
that a circadian trough occurred at the melatonin maximum
in the occipital derivation. Our results reveal that occipital
neuronal activity simultaneously occurred within the FC
under high sleep pressure.
In the present study, integration and mutual information
used in the calculation of CI were calculated by means of a
covariance matrix. The entropy of the raw signals, used in
the calculation of the covariance matrix, is related to the
amplitude distribution of the signals (Putten and Stam,
2001), as a typical example if the signals contained in
subsets Xk have the identical amplitude and phases, the
entropy would be zero. The reference montage affects the
relative amplitudes and phases of the EEG signals, so do
integration and mutual information values. Putten and Stam
(2001) reported that source reference montage using the
voltage difference between the recording site and the mean
voltage of the nearest 3w4 neighbor sites would perform
better than the average montage utilizing the voltage
difference between the recording site and the average of
all electrode potentials. Considering these properties, we
used a linked earlobe as a reference electrode suitable for
grasping the relative phase of the signals. The validity of
this method was assessed by examining the average
integration and mutual information for EEGs, homogeneous
data, and decomposed signals using ICA. The average
integration and mutual information are nearly zero when
S.-H. Jin et al. / Clinical Neurophysiology 115 (2004) 2825–28332832
using the independent EEGs, since these data, which
decomposed nearly completely independent subsystems,
have neither integration nor mutual information. In contrast,
original EEG data have different values much more than
zero for each subset size. More clearly, CI values for
homogeneous data were almost 1, because these systems
uniformly interacted among the subsets. For decomposed
data, CI values were not defined, since all the integration
and mutual information were zero. Therefore, all calculation
processes are considered appropriate.
Although FC does not show the direct relationship
between scalp-recorded electrical and neuronal activities in
the underlying cortical tissue, the simultaneous neuronal
activity could be investigated through the application of FC
analysis. The extension of a FC analysis to an EEG
experiment with higher spatial resolution, along with the use
of various experimental protocols, would lead to a better
understanding of the role of sleep.
Acknowledgements
This research was supported by grant KOSEF-M02-
2004-000-11016-0 and KOSEF-R01-2001-00023-0.
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