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• W3092025449 abstract "We study boundary integral formulations for an interior/exterior initial boundary value problem arising from the thermo-elasto-dynamic equations in a homogeneous and isotropic domain. The time dependence is handled, based on Lubich's approach, through a passage to the Laplace domain. We focus on the cases where one of the unknown fields satisfies a Dirichlet boundary condition, while the other one is subject to conditions of Neumann type. In the Laplace domain, combined single- and double-layer potential boundary integral operators are introduced and proven to be coercive. Based on the Laplace domain estimates, it is possible to prove the existence and uniqueness of solutions in the time domain. This analysis complements previous results that may serve as the mathematical foundation for discretization schemes based on the combined use of the boundary element method and convolution quadrature." @default.
• W3092025449 created "2020-10-15" @default.
• W3092025449 creator A5064212765 @default.
• W3092025449 creator A5085942872 @default.
• W3092025449 date "2020-10-10" @default.
• W3092025449 modified "2023-09-27" @default.
• W3092025449 title "Boundary integral formulations for transient linear thermoelasticity with combined-type boundary conditions" @default.
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• W3092025449 hasPublicationYear "2020" @default.
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