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• W3104428006 endingPage "025014" @default.
• W3104428006 startingPage "025014" @default.
• W3104428006 abstract "Thermoacoustic tomography is a term for the inverse problem of determining of one of initial conditions of a hyperbolic equation from boundary measurements. In the past publications both stability estimates and convergent numerical methods for this problem were obtained only under some restrictive conditions imposed on the principal part of the elliptic operator. In this paper logarithmic stability estimates are obatined for an arbitrary variable principal part of that operator. Convergence of the Quasi-Reversibility Method to the exact solution is also established for this case. Both complete and incomplete data collection cases are considered." @default.
• W3104428006 created "2020-11-23" @default.
• W3104428006 creator A5006099683 @default.
• W3104428006 date "2013-01-28" @default.
• W3104428006 modified "2023-09-25" @default.
• W3104428006 title "Thermoacoustic tomography with an arbitrary elliptic operator" @default.
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• W3104428006 doi "https://doi.org/10.1088/0266-5611/29/2/025014" @default.
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