Mathematical model of distributed transfer information highways

Authors

  • V. V. Kozlovskyi National Aviation University
  • D. P. Chyrva National Aviation University
  • I. A. Basyuk National Aviation University
  • D. O. Volokitin National Aviation University

DOI:

https://doi.org/10.18372/1990-5548.48.11229

Keywords:

Wave resistance, distributed transfer, information highways

Abstract

A mathematical model of distributed information transmission highways based on theirregular transmission lines with a casual wave resistance is developed

Author Biographies

V. V. Kozlovskyi, National Aviation University

Doctor of Technical Sciences. Professor. Head of the department.The Department of Information Security, Education-Scientific Institute of Information and Diagnostic Systems

D. P. Chyrva, National Aviation University

PhD student.The Department of Information Security, Education-Scientific Institute of Information and Diagnostic Systems

I. A. Basyuk, National Aviation University

PhD student.The Department of Information Security, Education-Scientific Institute of Information and Diagnostic Systems

D. O. Volokitin, National Aviation University

PhD student.The Department of Information Security, Education-Scientific Institute of Information and Diagnostic Systems

References

I. P. Bushminsky and G. V. Morozov, The technology of hybrid integrated circuits SVCH. Moscow, Radio and Communications, 1987, 285 p.

V. I. Klyatskin, Stochastic equations: theory and its applications to acoustics, hydrodynamics and radiofizike. Moscow, Fizmatlit, vol. 2, 2008, 344 p.

A. V. Bulinskiy and A. N. Shiryaev, “The theory of stochastic processes”. Fizmatlit, 2005, p. 548.

R. V. Budaragin, A. A. Radionov, and A. A. Titarenko, “Calculation of smooth transitions in a coaxial transmission line”. Physics of wave processes and radio systems, no. 2, pp. 53–57, 2001.

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How to Cite

Kozlovskyi, V. V., Chyrva, D. P., Basyuk, I. A., & Volokitin, D. O. (2016). Mathematical model of distributed transfer information highways. Electronics and Control Systems, 2(48), 146–151. https://doi.org/10.18372/1990-5548.48.11229

Issue

Vol. 2 No. 48 (2016)

Section

MATHEMATICAL MODELING OF PROCESSES AND SYSTEMS

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