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Matematicheskoe modelirovanie, 1999, Volume 11, Number 3, Pages 3–12 (Mi mm1069)  

2nd International Conference on Nonequilibrium Processes in Nozzles and Jets

Research the solutions of the ordinary differential equations systems, for homogeneous cristallization model

O. O. Borodin, V. A. Volkov, A. V. Muslaev, Yu. A. Shebeko

Moscow Aviation Institute
Abstract: The method of the eigen values evaluation of matrixes for systems of the homogeneous linear differential equations is developed. These systems arise in macrokinetical models of homogeneous phase transitions. The behaviour of a solution of these systems is investigated by the developed method. Is was shown, that the behaviour of a solution qualitatively depends on a ratio of a size of a critical germ to dimension of a system.
Language: Russian
Citation: O. O. Borodin, V. A. Volkov, A. V. Muslaev, Yu. A. Shebeko, “Research the solutions of the ordinary differential equations systems, for homogeneous cristallization model”, Mat. Model., 11:3 (1999), 3–12
Citation in format AMSBIB
\Bibitem{BorVolMus99}
\by O.~O.~Borodin, V.~A.~Volkov, A.~V.~Muslaev, Yu.~A.~Shebeko
\paper Research the solutions of the ordinary differential equations systems, for homogeneous cristallization model
\jour Mat. Model.
\yr 1999
\vol 11
\issue 3
\pages 3--12
\mathnet{http://mi.mathnet.ru/mm1069}
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