Inverse problem for a transport equation using Carleman estimates
This article is devoted to prove a stability result for an absorption coefficient for a transport equation in a smooth domain $\Omega$ with $\partial \Omega=\Gamma^+ \cup \Gamma^-$. We consider the transport equation $ \partial_t u +\nabla a \cdot \nabla
Gaitan, Patricia, Ouzzane, Hadjer
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Egberts G +3 more
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Smith WR, Audi R.
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In the present paper, we investigate the initial-boundary value problem for fractional order parabolic equation on a metric star graph in Sobolev spaces. First, we prove the existence and uniqueness results of strong solutions which are proved with the classical functional method based on a priori estimates.
Ashurov, R. R. +2 more
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Steel RT.
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Multiple Bragg reflection by a thick mosaic crystal. II. Simplified transport equation solved on a grid. [PDF]
Bornemann F, Li YY, Wuttke J.
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Burchell A, Thomson M.
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The End of a Classical Ontology for Quantum Mechanics? [PDF]
Evans PW.
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