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Numerical methods for estimating the degree of practical stability of inverse problems in geoelectricsNumerical methods for estimating the degree of practical stability of inverse problems
Inverse boundary-value problems of cauchy type for harmonic functionsWe apply two methods for solving the inverse boundary-value problem (the so-called problem (A
Inverse Sturm-Liouville problem with singular potential and spectral parameter in the boundary conditions, in the second one. We study an inverse spectral problem that consists in the recovery of the potential
Solving the inverse Sturm–Liouville problem with singular potential and with polynomials in the boundary conditions is proved. An algorithm of solving the inverse problem is obtained and justified. More concretely, we reduce
Combined relaxation method for monotone equilibrium problems procedure. An application to an inverse equilibrium problem is also presented.
Local solvability and stability of the generalized inverse Robin-Regge problem with complex coefficientsWe prove local solvability and stability of the inverse Robin-Regge problem in the general case
Carleman estimate and an inverse source problem for the Kelvin?Voigt model for viscoelasticityCarleman estimate and an inverse source problem for the Kelvin?Voigt model for viscoelasticity
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
Inverse boundary-value problems of cauchy type for harmonic functionsWe apply two methods for solving the inverse boundary-value problem (the so-called problem (A
ON DIRECT AND INVERSE PROBLEMS FOR SYSTEMS OF ODD-ORDER QUASILINEAR EVOLUTION EQUATIONSDirect and inverse initial-boundary problems on a bounded interval for systems of odd
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