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On the magnetohydrodynamic type equations in a new class of non-cylindrical domains
1999The existence and uniqueness theorems are presented for the system of partial differential equations describing the motion of an incompressible magnetohydrodynamic fluid of finite electrical conductivity in the case of no external forces except hydrostatic pressure. The spatial domain is non-cylindrically symmetric.
BERSELLI, LUIGI CARLO, FERREIRA J.
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Exact controllability of the wave equation in non cylindrical domains
Summary: We study the exact boundary controllability of the wave equation \(u''- \Delta u=0\) in a non cylindrical domain of \({\mathbf R}^{n+1}\) which is the union of dilatations and contractions of a bounded open of \({\mathbf R}^ n\).openaire +2 more sources
Large time and space size behaviour of the heat equation in non-cylindrical domains
Archiv Der Mathematik, 2013Senoussi Guesmia
exaly
Time-dependent parabolic problems on non-cylindrical domains with inhomogeneous boundary conditions
Journal of Evolution Equations, 2001Roland Schnaubelt, Schnaubelt Roland
exaly
Beam evolution equation with variable coefficients in non‐cylindrical domains
Mathematical Methods in the Applied Sciences, 2008Juan Limaco
exaly
Exact controllability for a one-dimensional wave equation in non-cylindrical domains
Journal of Mathematical Analysis and Applications, 2013Lizhi Cui, Hang Gao
exaly
Large time existence of strong solutions to micropolar equations in cylindrical domains
Nonlinear Analysis: Real World Applications, 2013Bernard Nowakowski
exaly
Stability of a class of parabolic equations in non-cylindrical domains
Applicable Analysisopenaire +1 more source

