Vestnik Sankt-Peterburgskogo Universiteta. Seriya 10. Prikladnaya Matematika. Informatika. Protsessy Upravleniya
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Vestnik Sankt-Peterburgskogo Universiteta. Seriya 10. Prikladnaya Matematika. Informatika. Protsessy Upravleniya, 2014, Issue 1, Pages 157–165 (Mi vspui179)  

Informatics

The modeling of rectangular and cylindrical cells diode-type periodic systems based on the field tip

D. S. Televnyy

St. Petersburg State University, 199034, St. Petersburg, Russian Federation
References:
Abstract: The diode-type cells of periodic systems on the base of the field cathodes are considered in the article. The first cell is located into the rectangular system, while the second cell is an element of cylindrical system. The problem is cell's modeling possibility of rectangular periodical lattice of axisymmetrical cathodes with the help of cylindrical cell. The field emitter is modeled by charged filament of limited length. The boundary problem for the Poisson's equation is solved. The virtual cathode method is used for calculating coefficient which is included in functions obtained from the solution of the Poisson's equation. In the result the functions of distribution electrostatic potential are found in analytical form in the systems based on the field tip. Zero equipotential is taken as cathode's surface. The graphs of the potential distribution in the system's areas are presented. Bibliogr. 14. Il. 3.
Keywords: field cathode, potential distribution, diode, Poisson's equation.
Received: October 31, 2013
Document Type: Article
UDC: 537+533
Language: Russian
Citation: D. S. Televnyy, “The modeling of rectangular and cylindrical cells diode-type periodic systems based on the field tip”, Vestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr., 2014, no. 1, 157–165
Citation in format AMSBIB
\Bibitem{Tel14}
\by D.~S.~Televnyy
\paper The modeling of rectangular and cylindrical cells diode-type periodic systems based on the field tip
\jour Vestnik S.-Petersburg Univ. Ser. 10. Prikl. Mat. Inform. Prots. Upr.
\yr 2014
\issue 1
\pages 157--165
\mathnet{http://mi.mathnet.ru/vspui179}
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