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Microstrip natural wave spectrum mathematical model using partial inversion method

  • S. A. Pogarsky
  • L. N. Litvinenko
  • S. L. Prosvirnin
Article

Keywords

Mathematical Model Wave Spectrum Inversion Method Natural Wave Partial Inversion 
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

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References

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    Kazunori Uchida, Takeaki Noda, Toshiaki Matsunaga. New type of spectral-domain analysis of a microstrip line. IEEE Trans., 1989, v.MTT-37, No 6, pp.947–952.Google Scholar
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    Jansen R.H. High speed computation of single and coupled microstrip parameters including dispersion, high-order modes, loss and finite strip thickness. IEEE Trans., 1978, v.MTT-26, No 2, pp.75–82.Google Scholar
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    Jansen R.H. The spectral domain approach for microwave integrated circuits. IEEE Trans., 1985, v.MTT-34, No 10, pp.1043–1056.Google Scholar
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    Janke E., Emde F., Losch F. Tafeln hoherer funktionen. Sechste auflage. Nuebearbeitet von F. Loscn. Stuttgart, 1960.Google Scholar
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    Volman V.I., Ceslik G., Gayster M.Yu. Dispersion characteristics of coplanar, slot and microstrip lines. Radiotechnika, 1981,36, No 12, pp.61–64.Google Scholar
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    Gipsman A.I., Samokhin G.S., Chursin A.F., Silin R.A. Dispersion characteristics of microstrip with multilayer substrate. Electronnaya technika, 1979, issue 10, pp.8–14.Google Scholar

Copyright information

© Plenum Publishing Corporation 1995

Authors and Affiliations

  • S. A. Pogarsky
    • 1
  • L. N. Litvinenko
    • 1
  • S. L. Prosvirnin
    • 1
  1. 1.Department of Physics of Ultra High FrequenciesKharkov State UniversityKharkovUkraine

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