Zobrazeno 1 - 10 of 21 pro vyhledávání: '"V. N. Maslennikova"'
2
A boundary value problem for Poisson’s two-media equation inL p /2 -spaces
Autor: V. N. Maslennikova, Yu. S. Vereshchagin
Publikováno v: Mathematical Notes. 66:421-430
In the paper we study a binding boundary value problem for two media for Poisson's equation μΔu=f(x) with solutions in the class\(L_p^2 (\mathbb{R}_ \pm ^3 )\), 1 0, \hfill \\ \mu - ,x_3< 0. \hfill \\ \end{gathered} \right.$$ It is proved that the
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::cd9becd14e0e0d92e54677d2adf79f36
https://doi.org/10.1007/bf02679091
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4
On a new boundary-value problem for the Navier-Stokes system with discontinuity in the type of boundary conditions depending on time
Autor: V. N. Maslennikova, M. E. Bogovskii
Publikováno v: Acta Applicandae Mathematicae. 37:99-107
An initial boundary-value problem for the nonlinear system of Navier-Stokes equations with timedependent discontinuity in the type of boundary conditions is proposed to describe the dynamics of a hurricane over solid ground. The tools for the solutio
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::b9ae614c1f8e7a73f76310c414d9ec88
https://doi.org/10.1007/bf00995133
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6
On non-closure of range of values of elliptic operator for a plane angle
Autor: V. N. Maslennikova, M. E. Bogovskii
Publikováno v: ANNALI DELL UNIVERSITA DI FERRARA. 39:65-75
Let $$\Gamma _\alpha $$ a plane angle of opening α∈(π, 2π). LetP D andP N the Dirichlet and Neumann problems associated to the Poisson equation in $$\Gamma _\alpha $$ . ForP D andP N it is proved non existence of solution in L p ( $$\Gamma _\alp
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::dd54d7080564ebf45a2287bdde46eecb
https://doi.org/10.1007/bf02826130
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8
The Maximum Principle for the Equation of Continuity of Compressible Media
Autor: M. E. Bogovskii, V. N. Maslennikova
Publikováno v: Navier—Stokes Equations and Related Nonlinear Problems ISBN: 9781489914170
The maximum principle is established for classical and generalized solution ρ (x, t) for the problem $$ \frac{{\partial \rho }}{{\partial t}} + div\left( {\rho v} \right) = 0,\quad x \in \Omega \subset {{R}^{n}},t > 0 $$ (1) $$ \rho \left( {x,t} \ri
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::04116ae5029fa14e7f4dac494c39ecb4
https://doi.org/10.1007/978-1-4899-1415-6_13
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9
Approximation of potential and solenoidal vector fields
Autor: V. N. Maslennikova, M. E. Bogovskii
Publikováno v: Siberian Mathematical Journal. 24:768-787
In order to formulate the approximation problem for potential vector fields, we introduce some notations. By Gp(~) we shall denote the closure in Lp(~) of the subspace consisto ing of the restrictions to ~ of the vector fields from G~(R~)----{v(x):v(
Externí odkaz: https://explore.openaire.eu/search/publication?articleId=doi_________::f05b7cb7216d8adb4e86a2c0cf6edcf1
https://doi.org/10.1007/bf00969603
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