AbstractWe prove for three-dimensional domains the existence of local strong solutions to systems of nonlinear partial differential equations with p(⋅)-structure, p∞≤p(⋅)≤p0, and Dirichlet boundary conditions for p∞>95 without restriction on the upper bound p0. In particular this result is applicable to the motion of electrorheological fluids
We study a mathematical model describing flows of electrorheological fluids. A theorem of existence ...
Abstract. The micropolar equations are a useful generalization of the classical Navier-Stokes model ...
We prove a regularity criterion for local strong solutions of the Stokes-MHD equations in terms of t...
This is the first book to present a model, based on rational mechanics of electrorheological fluids,...
In this article we study the electrorheological fluid equation $$ {u_t}= \hbox{div} ({\rho^\alpha...
AbstractWe prove for three-dimensional domains the existence of local strong solutions to systems of...
International audienceWe consider a fluid-structure interaction system composed by a three-dimension...
International audienceIn this paper we study a three-dimensional fluid-structure interaction problem...
International audienceWe study the existence of strong solutions to a 2d fluid–structure system. The...
summary:Many electrorheological fluids are suspensions consisting of solid particles and a carrier o...
We study the existence of strong solutions to a 2d fluid-structure system. The fluid is modelled by ...
We are interested in studying a system coupling the com-pressible Navier-Stokes equations with an el...
We show that a weak solution of the Navier-Stokes system is locally bounded if there is some > 0 ...
We prove C^{1,\alpha}-regularity for the strong solution to a system modeling electrorheological...
We are interested in studying a system coupling the compressible Navier–Stokes equations with an ela...
We study a mathematical model describing flows of electrorheological fluids. A theorem of existence ...
Abstract. The micropolar equations are a useful generalization of the classical Navier-Stokes model ...
We prove a regularity criterion for local strong solutions of the Stokes-MHD equations in terms of t...
This is the first book to present a model, based on rational mechanics of electrorheological fluids,...
In this article we study the electrorheological fluid equation $$ {u_t}= \hbox{div} ({\rho^\alpha...
AbstractWe prove for three-dimensional domains the existence of local strong solutions to systems of...
International audienceWe consider a fluid-structure interaction system composed by a three-dimension...
International audienceIn this paper we study a three-dimensional fluid-structure interaction problem...
International audienceWe study the existence of strong solutions to a 2d fluid–structure system. The...
summary:Many electrorheological fluids are suspensions consisting of solid particles and a carrier o...
We study the existence of strong solutions to a 2d fluid-structure system. The fluid is modelled by ...
We are interested in studying a system coupling the com-pressible Navier-Stokes equations with an el...
We show that a weak solution of the Navier-Stokes system is locally bounded if there is some > 0 ...
We prove C^{1,\alpha}-regularity for the strong solution to a system modeling electrorheological...
We are interested in studying a system coupling the compressible Navier–Stokes equations with an ela...
We study a mathematical model describing flows of electrorheological fluids. A theorem of existence ...
Abstract. The micropolar equations are a useful generalization of the classical Navier-Stokes model ...
We prove a regularity criterion for local strong solutions of the Stokes-MHD equations in terms of t...
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