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Stability for the beam equation with memory in non‐cylindrical domains

Mathematical Methods in the Applied Sciences, 2004
AbstractIn this paper, we prove the exponential decay as time goes to infinity of regular solutions of the problem for the beam equation with memory and weak damping where ${\hat{Q}}$ is a non‐cylindrical domains of ℝn+1 (n⩾1) with the lateral boundary ${\hat{\sum}}$ and α is a positive constant. Copyright © 2004 John Wiley & Sons, Ltd.
Ferreira, J.   +2 more
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Beam evolution equation with variable coefficients in non‐cylindrical domains

Mathematical Methods in the Applied Sciences, 2007
AbstractIn this article, we present results concerning with the existence of global solutions and a rate decay estimate for energy associated with an initial and boundary value problem for a beam evolution equation with variable coefficients in non‐cylindrical domains. Copyright © 2007 John Wiley & Sons, Ltd.
C. S. Q. De Caldas   +2 more
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Response of thermoelastic cylindrical cavity in a non-local infinite medium due to a varying heat source

Waves in Random and Complex Media, 2020
The current paper is concerned with a new size-dependent thermoelastic model where the constitutive and the motion equations are modified. The governing equations of the introduced model are derived based on the generalized dual-phase-lag thermoelastic ...
A. Abouelregal
semanticscholar   +1 more source

The Dirichlet problem for second order parabolic operators in non‐cylindrical domains

Mathematische Nachrichten, 2010
AbstractIn this paper we develope a perturbation theory for second order parabolic operators in non‐divergence form. In particular we study the solvability of the Dirichlet problem in non cylindrical domains with Lp ‐data on the parabolic boundary (© 2010 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim)
ARGIOLAS, ROBERTO, A. PIRO GRIMALDI
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Time-dependent parabolic problems on non-cylindrical domains with inhomogeneous boundary conditions

Journal of Evolution Equations, 2001
The authors introduce a method for solving parabolic problems with nonhomogeneous boundary values in non-cylindrical domains. Their starting point is a result of Arendt and Bénilan which says that if \(\Omega\) is a bounded open subset of \(\mathbb R^n\) and if \(A\) is a second-order, uniformly elliptic operator in divergence form then the Dirichlet ...
Lumer, Günter, Schnaubelt, Roland
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Discontinuous Galerkin methods for the linear Schrödinger equation in non-cylindrical domains

Numerische Mathematik, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Antonopoulou, D. C., Plexousakis, M.
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Absolute continuity of parabolic measure and area integral estimates in non-cylindrical domains

Indiana University Mathematics Journal, 2003
The 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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