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Inverse parabolic problems of determining functions with one spatial-component independence by Carleman estimate problem of determining a coefficient which is independent of one spatial component xn by lateral boundary
Lipschitz stability for an inverse hyperbolic problem of determining two coefficients by a finite number of observationsWe consider an inverse problem of reconstructing two spatially varying coefficients in an acoustic
Inverse Spectral Problem for the Third-Order Differential Equation with distribution coefficient. The inverse problem consists in the recovery of the differential expression
Partial Inverse Sturm-Liouville Problems inverse problems require less spectral data than complete inverse problems. In this review, we pay
Regularization and Inverse Spectral Problems for Differential Operators with Distribution Coefficients spectral problems, which consist of the recovery of distribution coefficients from the spectral data
Necessary and Sufficient Conditions for Solvability of an Inverse Problem for Higher-Order Differential OperatorsWe consider an inverse spectral problem that consists in the recovery of the differential
Conditional stability for an inverse coefficient problem of a weakly coupled time-fractional diffusion system with half order by Carleman estimate estimate for an inverse problem of determining two spatially varying zeroth order non-diagonal elements
Local Solvability and Stability of an Inverse Spectral Problem for Higher-Order Differential Operators coefficients. The inverse problem consists of the recovery of differential equation coefficients from (Formula
Logarithmic stability for a coefficient inverse problem of coupled Schrodinger equationsIn this paper, we study an inverse coefficient problem for two coupled Schrodinger equations
Inverse coefficient problems for a transport equation by local Carleman estimate is a bounded domain, and discuss two inverse problems which consist of determining a vector
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