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Exact controllability of wave equations with locally distributed control in non-cylindrical domain
Journal of Mathematical Analysis and Applications, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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$ L_p$-solubility of the Dirichlet problem for the heat equation in non-cylindrical domains
Sbornik: Mathematics, 2002This paper deals with the \(L^p\)-solvability of the Dirichlet problem for the heat equation in non-cylindrical domains with characteristic points at the boundary. The author studies the first boundary value problem in weighted \(L^p\)-spaces. He proposes an approach, which enables him to find a necessary and sufficient condition for the unique ...
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Absolute continuity of parabolic measure and area integral estimates in non-cylindrical domains
Indiana University Mathematics Journal, 2003The author consider the operator \[ Lu=-\frac{\partial u}{\partial t}+\text{div}A\cdot\nabla u, \] where \(A(X,t)=(a_{ij}(X,t))\) is a symmetric \(n\times n\) matrix of bounded measurable real-valued functions defined on \(\mathbb R^{n+1}\) satisfying, for \(\xi\in\mathbb R^n\) and \((X,t)\in\mathbb R^{n+1}\) the condition \(\lambda| \xi| ^2\leq\sum_{i,
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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
Boundary Control for Non-Autonomous Parabolic Equations in Non-Cylindrical Domains
1994openaire +3 more sources

