On unsteady three-dimensional boundary layer.
I. Pop (1974)
Publications de l'Institut Mathématique [Elektronische Ressource]
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Displaying similar documents to “On boundary-driven time-dependent Oseen flows”
On unsteady three-dimensional boundary layer.
A zoology of boundary layers.
David Gérard-Varet, Emmanuel Grenier (2002)
RACSAM
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In meteorology and magnetohydrodynamics many different boundary layers appear. Some of them are already mathematically well known, like Ekman or Hartmann layers. Others remain unstudied, and can be much more complex. The aim of this paper is to give a simple and unified presentation of the main boundary layers, and to propose a simple method to derive their sizes and equations.
The boundary-value problems for Laplace equation and domains with nonsmooth boundary
Dagmar Medková (1998)
Archivum Mathematicum
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Dirichlet, Neumann and Robin problem for the Laplace equation is investigated on the open set with holes and nonsmooth boundary. The solutions are looked for in the form of a double layer potential and a single layer potential. The measure, the potential of which is a solution of the boundary-value problem, is constructed.
Magnetohydrodynamic cross-field boundary layer flow.
Ingham, D.B., Hildyard, L.T. (1982)
International Journal of Mathematics and Mathematical Sciences
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On the boundary value problem arising in the radially symmetrical filtration of fluid
J. Goncerzewicz (1983)
Applicationes Mathematicae
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The weak boundary effect in a field as a source approaches the boundary.
Krauklis, P.V., Krauklis, A.P. (2004)
Journal of Mathematical Sciences (New York)
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Boundary layer formation in the transition from the porous media equation to a Hele–Shaw flow
O. Gil, F. Quirós (2003)
Annales de l'I.H.P. Analyse non linéaire
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The multiple layer potential for the biharmonic equation in variables
Alberto Cialdea (1992)
Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni
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The definition of multiple layer potential for the biharmonic equation in is given. In order to represent the solution of Dirichlet problem by means of such a potential, a singular integral system, whose symbol determinant identically vanishes, is considered. The concept of bilateral reduction is introduced and employed for investigating such a system.