Zobrazeno 1 - 7
of 7
pro vyhledávání: '"Alexeev equations"'
Autor:
B. V. Аlexeev, I. V. Ovchinnikova
Publikováno v:
Тонкие химические технологии, Vol 10, Iss 4, Pp 70-78 (2015)
Asymptotic solutions of the non-local relativistic hydrodynamic equations are investigated. Solutions of the mentioned system of equations were found for the limit case of the photon motion. The limit transfer of the non-local relativistic equations
Externí odkaz:
https://doaj.org/article/fb879e4ad50447aaad9421ff1f283836
Publikováno v:
Тонкие химические технологии, Vol 7, Iss 4, Pp 30-36 (2012)
The problem of shock waves propagation in ultra-relativistic media is considered. A system of transport equations for shock waves is obtained on the basis of the non-local relativistic hydrodynamic theory. Numerical solution of these equations is app
Externí odkaz:
https://doaj.org/article/f29587d63f614e5cb487fdf1ef8ac36a
Publikováno v:
ICCS
The multiscale method for computational fluid dynamics (CFD) is proposed to solve viscous flow problems at high Reynolds numbers with a thin boundary layer. This method is a physics-based model, uses generalized hydrodynamic equations proposed by Ale
Conference
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Autor:
K.J Bathe
Bringing together the world's leading researchers and practitioners of computational mechanics, these new volumes meet and build on the eight key challenges for research and development in computational mechanics.Researchers have recently identified
Autor:
Boris V. Alexeev
Unified Non-Local Theory of Transport Processess, 2nd Edition provides a new theory of transport processes in gases, plasmas and liquids. It is shown that the well-known Boltzmann equation, which is the basis of the classical kinetic theory, is incor
Autor:
Boris V. Alexeev
The most important result obtained by Prof. B. Alexeev and reflected in the book is connected with new theory of transport processes in gases, plasma and liquids. It was shown by Prof. B. Alexeev that well-known Boltzmann equation, which is the basem