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Dielectric Permittivity Characterization Using Microstrip Ring Resonator Ya Guo @ Seminar Course 03/23/2016 Contents 1. Introduction to mm-wave transmission line 2. Analysis and modeling of ring resonator 3. Dielectric permittivity


  1. Dielectric Permittivity Characterization Using Microstrip Ring Resonator Ya Guo @ Seminar Course 03/23/2016

  2. Contents 1. Introduction to mm-wave transmission line 2. Analysis and modeling of ring resonator 3. Dielectric permittivity characterization mechanism using resonator 4. Characterization of complex permittivity of dielectric fluids

  3. Introduction to mm-wave transmission line (a) Coplanar waveguide (b) Microstrip line (c) Stripline (d) Rectangular waveguide

  4. Introduction to mm-wave transmission line S Parameters: Scattering parameters can be used to define the characteristics of mm-wave transmission lines.   b V b V     1 1 2 2 S S When a 1 =0:   12 22 a V a V S11 and S22 are Reflection Coefficients; 2 2 2 2 S12 and S21 are Transmission Coefficients.   b V b V     2 2 1 1 S S When a 2 =0:   21 11 a V a V 1 1 1 1

  5. Analysis and modeling of ring resonator Coupling Gap Feed lines  The ring resonator is a T-line formed in a closed loop;  The basic circuit consists of the feed lines, coupling gaps and the resonator;  Power is coupled into and out of the resonator through feed lines and coupling gaps;  The coupling gap should be large enough to form “weak/loose coupling”, meaning that the gap capacitance is negligibly small.

  6. Analysis and modeling of ring resonator    1. Establish resonance: 2 r n g r  : mean radius of the ring;   : the guided wavelength; g  n : the mode number. nc  2. The n th resonance occurs at: f   n f  2 ( ) : nth resonant frequency; r f n eff c  : light speed;   : effective dielectric constant. eff 3. The effective dielectric constant at the nth resonance can be given by: 2 nc    eff 2 rf n

  7. Analysis and modeling of ring resonator For the Microstrip:     1 1 h w w         1 / 2 2 r r [( 1 12 ) 0 . 04 ( 1 ) ], 1 eff 2 2 w h h     1 1 h w       1 / 2 r r ( 1 12 ) , 1 eff 2 2 w h  h: thickness of the substrate;  W: width of the MSL. This can be used to characterize the dielectric substrate.

  8. Analysis and modeling of ring resonator • example 1 -- set up a ring resonator working at 3*n GHz resonances: • Layout: • Results:

  9. Analysis and modeling of ring resonator • Use HFSS for details verifications – Zoom in the fundamental resonant frequency and change the sizes of the coupling gaps.

  10. Analysis and modeling of ring resonator • Extract QL; • Plot QL vs. Gap.

  11. Dielectric permittivity characterization mechanism using resonator • Complex permittivity:         * j   Where the real component is related to the stored energy within the    material, and the imaginary component is related to the energy loss within the material.      * 0 r     12 8 . 854 10 F m 0        * tan  where is the free space permittivity. 0

  12. Dielectric permittivity characterization mechanism using resonator • Q-factor:  High Q means low loss;  Q is often difficult to calculate precisely. Measure it directly using S-parameters;  Q u , Q L , and Q e : 1 1 1   Q Q Q L u e f n  / f Q L is measured by at the 3dB; Q u is the desired parameters; Q e is related to the coupling.

  13. Dielectric permittivity characterization mechanism using resonator • For the MSL resonator: 1 1 1 1    Q Q Q Q 0 c d r Where: Q 0 is the total Q-factor; Q c is the Q-value associated with the conductor loss; Q d is the Q-value associated with the dielectric loss; Q r is the Q-value associated with the radiation loss.

  14. Characterization of complex permittivity of dielectric fluids • If the ring resonator is immerged in the dielectric fluids, what will happen?

  15. Characterization of complex permittivity of dielectric fluids Resonator operates in dielectric fluids:  1. Resonant frequencies make shifts;  2. The insertion loss make changes. Characterize the complex permittivity of dielectric fluids:  Measure the ring resonator in fluids;  Use HFSS to provide simulated insertion loss to fit the measured insertion loss;  Extract the relative permittivity and loss tangent of fluids.

  16. Characterization of complex permittivity of dielectric fluids

  17. Characterization of complex permittivity of dielectric fluids

  18. Thanks! Any Questions?

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