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    RF AND MICROWAVE TECHNIQUES

    BENT 4153 Page 1

    TITLE:LOW PASS FILTER AND BAND PASS FILTER

    1.0 Objective:

    To investigate the operation of various type of microwave filters.

    2.0Equipment:

    ED-3300L, ED 3300M Module, RF cables, connectors

    3.0Theory

    The filter allows for passing a certain frequency and attenuates the others

    out of various frequency components. It is one of the most frequently usedcircuits in the entire RF system, and can be formed in variety of types and

    shape.

    Before understanding the filter in various points of view, first take a look

    at the filter by sing a representative RF characteristics graph, S parameter.

    When the RF is applied to a common line, all the RF signals are obtained

    as the output except for a little transmission line loss. S21 of 0dB in the S

    parameter means that the ratio of the output to the input is unity. That is,

    since 10*log1=0, the input power is transmitted to the output without loss. S 11

    locating lower than S21 , indicates that the reflected amount is very small.

    Such a case that S21, is maintained as about 0dB and S11 has a small value,

    means that the input signal of the corresponding frequency is transmitted to

    the output at its maximum and the reflected occurs at its minimum. That is, it

    corresponding to the frequency pass band. Contrarily, when S 21 is small and

    S11 is about 0 dB, it means the input signal of the corresponding frequency is

    mostly reflected and not transmitted, which becomes the frequency stop band.

    Passing a specific frequency to the output at its maximum without loss and

    reflected the other frequencies are main roles of the filter.

    i) Low pass Filter

    This filter is basic type of the entire filter. The LPF (Low Pass Filter)

    blocks the radio frequency signals and transmits only the necessary low

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    frequency signal (within the block frequency). It is formed as the

    simplest form, and other types of filters can be made by converting this

    basic form in variety. This type of filter is fairy used in the various areas

    such as removing the low frequency ripple, removing the radio frequency

    spurious, suppressing the harmonic and various detections.

    ii) High Pass Filter

    The High Pass Filter (HPF) has a charistics that blocks the low frequency signal

    and transmitts only the radio frequency signals higher than the necessary

    bandwidth (higher then the lock frequency). The biggest problem if the filter is

    that it cannot be formed using the distributed element.

    iii) Band Pass Filter

    The Band Pass Filter (BPF) transmits signals in the desirable bandwidth while it

    blocks signals in the undesirale bandwidth. When the transmission terminal

    receives or transmits the exectly necessary frequency out of many frequencies,

    the BPF is used.

    iv)` Band Stop Filter or Band Reject Filter

    In contrast of the BPF, the BSF blocks signals in the desirable bandwidth, while

    it passes signals in the other bandwidth. This filter is mainly used for blockinginflow of the specific frequency and is formed by arranging and combining the

    serial and parallel resonances.

    4.0Procedure:

    1. Construct and connect the equipment at the below for the Low Pass Filter

    and Band Pass Filter.

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    Figure 1: LOW PASS FILTER CONNECTION

    Figure 2: BAND PASS FILTER CONNECTION

    2. Connect the Voltage Control Oscilloscope (VCO) to power supply and all

    the calibration methods for the equipments was done with carefully

    before start experiment such as setting to power supply, function

    generator, and spectrum analyzer.

    3. The power supply connected to Voltage Control Oscillator (VCO) and was set at

    12V MAX in function generator. It is because the range of maximum voltage

    supply for VCO is 16V.

    4. The output from the VCO was connected to the circulator port 1(P1) using

    connector cable.

    5. The P2 of the circulator was connected to low pass filter and P3 was terminated

    using a 50ohm load.

    6. The output from the filter was connected to spectrum analyzer via a detector. All

    the results were recorded in tables.

    7. The channel 1 adjustable voltage tuned using start and stop frequency values

    between 1.5 to 2GHz in the spectrum analyzer such that the output power can be

    determined easily.

    8. The channel 1 V tune voltage of the ED-3300A(VCO) was changed such that the

    output voltages can have frequency values shown in table 1. Then with the

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    detector the measurement was recorded in the input of table 1.

    9. The low pass filter was replaced by band pass filter and results was

    measured and recorded in table 2.

    10.The calculations to find the reflection coefficient and the values of the

    filter components were done and analysis of the response of the signal was

    shown in graphs.

    5.0 Results and observations:

    Low Pass Filter

    Frequenc

    y (GHz)

    Vtune(V

    )

    Port 1 Port 2 Insertio

    n Loss

    (dB)P1(mW

    )

    V1(mV

    )

    P1(dBm

    )

    P2(mW

    )

    V2(mV

    )

    P2(dBm

    )

    1.50 2.3 3.40 409.26 5.32 2.20 351.56 3.40 1.32

    1.55 3.1 5.62 522.62 7.30 3.98 437.71 6.12 1.54

    1.60 3.8 9.63 670.65 9.30 8.20 567.54 9.17 1.45

    1.65 4.4 8.20 642.98 9.32 7.57 525.05 8.83 1.76

    1.70 4.9 8.05 614.00 7.19 6.80 392.34 8.32 3.89

    1.75 5.5 7.51 576.00 8.31 5.56 148.05 7.45 11.80

    1.80 6.1 7.01 582.10 8.21 2.20 74.22 3.22 17.89

    1.85 6.7 5.16 594.00 8.38 1.23 39.70 1.57 23.501.90 7.3 6.95 582.00 8.46 2.45 60.24 2.74 19.70

    1.95 7.8 7.27 605.00 8.86 2.52 24.64 3.65 27.80

    2.00 8.5 6.33 543.00 7.75 2.64 15.84 3.81 30.70

    Sample Calculation

    Insertion Loss (IL)

    1

    2

    20log

    409.26

    20log 351.56

    1.32

    VIL

    V

    IL

    IL dB

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    Band pass Filter

    Frequency

    (GHz)

    Vtune(V) Port 1 Port 2 Insertion

    Loss

    (dB)P1(mW) V1(mV) P1(dBm) P2(W) V2(mV) P2(dBm)

    1.50 2.3 3.40 409.26 5.32 5.5 52.84 -12.5 17.78

    1.55 3.1 5.62 522.62 7.30 7.5 20.50 -20.0 28.13

    1.60 3.8 9.63 670.65 9.30 11 21.00 -20.0 30.09

    1.65 4.4 8.20 642.98 9.32 11.5 23.00 -21.0 28.93

    1.70 4.9 8.05 614.00 7.19 210 105.00 -6.6 15.341.75 5.5 7.51 576.00 8.31 5.3m 510.00 7.3 1.06

    1.80 6.1 7.01 582.10 8.21 5m 500.00 7.1 1.32

    1.85 6.7 5.16 594.00 8.38 5.3m 515.00 7.3 1.24

    1.90 7.3 6.95 582.00 8.46 1m 220.00 -0.7 5.45

    1.95 7.8 7.27 605.00 8.86 7 30.00 -15.0 26.09

    2.00 8.5 6.33 543.00 7.75 6 21.00 -20.0 28.25

    Sample Calculation

    Insertion Loss (IL):

    1

    220log

    409.2620log

    52.84

    17.78

    V

    IL V

    IL

    IL dB

    0

    5

    10

    15

    20

    2530

    35

    1.5 1.55 1.6 1.65 1.7 1.75 1.8 1.85 1.9 1.95 2

    InsertionL

    oss

    Frequency (GHz)

    Graph of Insertion Loss v/s Frequency For

    Low Pass Filter

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    2. Find the stop frequency of the filter from the measured values of two filters.

    From the graph of frequency response, the stop frequencies for both filters are:

    Low pass filter

    fC= 1.7GHz

    0

    5

    10

    15

    20

    25

    30

    35

    1.5 1.55 1.6 1.65 1.7 1.75 1.8 1.85 1.9 1.95 2

    InsertionL

    oss

    Frequency (GHz)

    Graph of Insertion Loss v/s Frequency For

    Band Pass Filter

    0

    5

    10

    15

    20

    25

    30

    35

    1.5 1.55 1.6 1.65 1.7 1.75 1.8 1.85 1.9 1.95 2

    InsertionL

    oss

    Frequency (GHz)

    Graph of Insertion Loss v/s Frequency For

    Low Pass Filter

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    Band pass Filter

    FCL= 1.73 GHz and fCH= 1.87 GHz

    3. Design a band pass filter using L and C.

    With specification (Ripple = 0.5dB, Center Frequency = 1GHz Band Width = 10%, N = 3,

    Impedance : 50

    Designing a Bandpass Filter Using L and C

    Specifications:

    Ripple = 0.5dBCenter frequency = 1 GHz

    Bandwitdth = 10%

    N = 3

    Impedance = 50

    Low pass filter design

    0

    5

    10

    15

    20

    25

    30

    35

    1.5 1.55 1.6 1.65 1.7 1.75 1.8 1.85 1.9 1.95 2

    InsertionL

    oss

    Frequency (GHz)

    Graph of Insertion Loss v/s Frequency For

    Band Pass Filter

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    g1= 1.5963g2= 1.0967

    g3=1.5963

    g4=1.000

    L1 = 0.4985nH

    C1 = 50.812pF

    L2=87.27nH

    C2= 0.29pF

    L3=L1= 0.4985nH C3=C1= 50.812pF

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    6.0 Discussion

    1. The aim of this lab is to witness first-hand the effect of the Low-Pass Filter and

    Band-Pass Filter utilizing the ED3300L and ED3300M module.

    2. The Low-Pass Filter reflect/blocks the high frequency signal (above the threshold

    set by the circuit). In the lab session, the amplitude of the output waveform of the

    signal of the low frequency is slightly higher than the high-frequency.

    3. The Band-Pass Filter blocks the signals that are out of the allowed frequency.

    Only signal with the frequency between the specified range and let pass, hence

    the name Band-Pass Filter. In the lab session, the results are quite obvious with

    the ED3300M module. At frequency of 1.5GHz to 1.6GHz, the average dBm ~

    -30 which make it a bit hard to distinguish the V-tune vale.

    4. From the result, we can clearly see the insertion loss as the frequency increases

    which means that the signals are reflected more and more as the following

    increases. This goes along with the theoretical expectation of the Low Pass

    Filter.

    5. The result for the Band Pass Filter looks promising as well, at frequency 1.5GHz,

    1.6GHz, 2.0GHz, the loss are high; showing that the signal are blocked. While at

    1.7GHz to 1.9GHz, the loss are low indicating the signal are let thorough. The

    result are as expected as the theoretical result where the filter only allow signal to

    pass through at only certain frequency.

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    7.0 Conclusion

    At the end of the lab sessions, we are able to manage the investigate the

    operation of various type of microwave filters; the Low Pass Filter and Band Pass

    Filter.

    8.0 Reference

    [1] LAB SHEET OF RF AND MICROWAVE TECHNIQUE BENT 4153

    Low Pass Filter and Band Pass Filter

    [2] Band Pass Filter(n.d.). Retrieved from Princeton:

    http://www.princeton.edu/~achaney/tmve/wiki100k/docs/Band_Pass_Filter.html

    [3] Giangrand, I. (n.d.). Conversions between Low-Pass Filter and Band-Pass Filter.

    Retrieved from giangrandi.ch: http://www.giangrandi.ch/electronics/anttool/swr.html

    [4] Bogatin, E. (2004). Signal Integrity - Simplified.New Jersey: Pearson Education Inc.