couple line coupler

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    Coupled Line CouplGROUP 4: Tan Ter Wei, Syafiq, Huzairie, Nazirulazim, Fong Mei L

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    Introduction

    Couple Line Coupler

    Two transmission lines in proximityto eachother will couple power from one line intoanother.

    Modify the electromagnetic fields (and thusmodify voltages and currents) of the

    propagating wave, and therefore alter thecharacteristic impedance of thetransmission line.

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    Even mode-currents in the strip conductors are equal in amplitude and in the same direction.

    -electric field has even symmetry about the centre line, no current f lows between the two strip

    conductors.

    Ce=C11=C22

    -Characteristic impedance

    Where

    Odd mode-currents in the strip conductors are equal in

    -electric field has odd symmetry about the centre line, a

    conductors.

    C0=C11+2C12=C22+2C12

    Characteristic impedance

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    Problem Statement

    To propose a suitable specification of coupled-line cou

    wireless transceiver working from 2.4GHz to 2.4835GHz.

    To derive the s-parameters components from the comp

    of Ze & Zo to obtain the optimal value.

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    Design TheoryDESIGNRULE

    1. Electrical length

    cot 0l = 0

    0l = /2

    l= 0 /4

    2. Geometric mean equal to Z0

    Since it is matched, S11 = 0and S41 = 0.

    If S11 = 0, Z0e= Z0

    o.

    By implementing the design rules,

    , where c is the coupling coefficient.

    Rewrite S31

    Given Z0eZ0

    o= Z02,

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    By using the S11, S21, S31 and S41 found from above slide, we can substitute

    into the scattering matrix below:

    From the scattering matrix, we can see that it is an ideal symmetric directional coupler.

    The even and odd characteristic impedances can be found

    using the equations below:

    Z0e= Z0[(1+c)/(1-c)

    1/2]

    Z0o= Z0[(1-c)/(1+c)

    1/2]

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    Design Procedure

    CLIN (IdealCoupler)

    SetParameters

    SimulateTuning

    (ZE = 120.7

    )

    Update

    Schematics

    MCLIN (Non-Ideal

    Coupler)

    Lin

    SimTuning

    (W = 0.653 mm)

    UpdateSchematics

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    Coupler base architecture des

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    Results & Observations

    Figure (1): Schematic using CLIN (Ideal CouplerLine

    Figure (2): dB graph for S21 and S31 wit

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    Figure (1) shows the s

    By using this schemat

    and Zo values to be u

    Figure (2) shows the d

    In order to get equal magnitudes(dB) need

    graph, both S21 and S

    3.021dB respectively

    Ze needs to be tuned

    equal.

    Figure (3) shows the d

    after the Ze is tuned. S31 are almost equal,

    -3.011dB respectively

    tuned value of Ze, the

    output ports are equaFigure (3): dB graph for S21 and S31 after tuning Ze

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    Figure (4): Schematic using MCLIN (Microstrip Coupler Line)

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    Figure (5): dB graph for S21 and S31 without tuningthe width of microstrip line

    Figure (6): dB graph for S21 and S31 awidth of microstrip line

    Figure (4) shows the schematic by using MCLIN. By using this schematic, the values of Ze and Zo are ob

    schematic.

    Figure (5) shows the dB graph for S21 and S31. For equal power output, the magnitudes(dB) need to be

    both S21 and S31 are -3.026dB and -3.097dB respectively and they are not equal. The microstrip width

    for S21 and S31 to be equal.

    Figure (6) shows the dB graph for S21 and S31 after W is tuned. After tuning, S21 and S31 are almost eq3.061dB and -3.060dB respectively. This means that the output power at the output ports are equal.

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    Discussion

    1. For ideal coupled line coupler, the conditions below are given:

    Lossless & Reciprocal Matched

    Symmetrical

    2. We are designing a coupled line coupler with equal power outputs.

    Goal - obtained equal values of S21 and S31 in magnitude (dB).

    3. By using CLIN, we tuned the Zeto get the approximate Zevalue that we should use in M

    design.

    4. We choose to tune, the width rather than the spacing between the coupler because th

    the most effect on the microstrip.

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    The Ze& Z

    ocan be easily obtain from the simulation using appropriate t

    formulas. We obtain the suitable value for both via tuning method.

    The network design is set to be matched, in other words, S11 is zero

    The symmetrical properties of the network implies that S22, S33, &

    equals to 0. So, we can conclude that this directional 4-port network is lo

    reciprocal network.

    Therefore, the s-matrix is accept

    Conclusion