Study of Dispersion Analysis for Various Microstrip Line Configurations Using Finite Difference Method

Author:

Santosh Bishwakarma 1,Dr. Arvind Kumar 2,Dr. K. B. Singh 3

Affiliation:

1. Research Scholar, University Department of Physics, J. P. University, Chapra, Bihar, India.

2. Department of Physics, D. A. V. College, Siwan, J. P. University, Chapra, Bihar, India.

3. P.G. Department of Physics, L. S. College, Muzaffarpur, Bihar, India.

Abstract

In this paper, we studied about static analysis and losses of microwave isolated single stripline structure using conformal mapping method. Microstrip lines due to presence of two different dielectric boundaries does not support a pure TEM wave. It is assumed that only the fundamental mode will propagate, but the propagation constant, γ, is a non¬linear function of frequency. Due to the presence of two dif¬ferent dielectrics, the fringing fields experience an in-homogenous dielectric leading to a discontinuity on the field. A parameter called effective permittivity (ϵ_eff ) is introduced, which is always lesser than the permittivity of the substrate as the fields exists both in air and the substrate. Due to the non-TEM nature of the fields, the effective permittivity is dependent on the frequency. This is due to the fact that more field lines will penetrate the substrate with increasing frequency thus increasing the effective permittivity.

Publisher

Technoscience Academy

Subject

General Medicine

Reference41 articles.

1. K. C. Gupta, R. Garg, and I. J. Bahl, Microstrip Lines and Slotlines. Artech House Inc., 1979

2. B. Bhat and S. K. Koul, Stripline-Like Transmission Lines for Microwave Integrated circuits. Wiley Eastern Limited, 1989.

3. R. E. Collin, Field Theory of Guided Waves. McGraw-Hill Book Company Inc, 1960.

4. D. G. Swanson, Jr., “What’s my impedance,” IEEE Microwave,pp. 72–82, Dec. 2001.

5. H. E. Stinehelfer, “An accurate calculation of uniform mi¬crostrip lines,” IEEE Trans. Electron Devices, vol. ED-15, pp. 501–506, July 1968.

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