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Carleman estimates to solutions of direct and inverse problems for hyperbolic equations

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dc.creator Ngomaitala, Hussein Rajabu
dc.date 2019-08-18T09:34:34Z
dc.date 2019-08-18T09:34:34Z
dc.date 2015
dc.date.accessioned 2021-05-06T12:58:59Z
dc.date.available 2021-05-06T12:58:59Z
dc.identifier Ngomaitala, H. R. (2015). Carleman estimates to solutions of direct and inverse problems for hyperbolic equations. Dodoma: The University of Dodoma
dc.identifier http://hdl.handle.net/20.500.12661/770
dc.identifier.uri http://hdl.handle.net/20.500.12661/770
dc.description Dissertation (MSc Mathematics)
dc.description A number of phenomena in modern science can be conveniently described in terms of problem for hyperbolic equation with Carleman estimates to the solution of inverse problem. The purpose of this study is to give a survey of the solution of the inverse problems for hyperbolic equation by Carleman estimates. We extend the results and prove the Carleman estimate focusing on an inverse problem for a simple hyperbolic equation. Also we derive the Lipschitz's stability by energy estimate; we obtain tomographic images by sent x-ray in different directions and measured at different places.
dc.language en
dc.publisher The University of Dodoma
dc.subject Hyperbolic equations
dc.subject Carleman estimates
dc.subject Numerical solutions
dc.subject Equations
dc.subject Hyperbolic equation direct problems
dc.subject Hyperbolic equation inverse problems
dc.title Carleman estimates to solutions of direct and inverse problems for hyperbolic equations
dc.type Dissertation


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