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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
GITAˉ¹: A symbolic computing program for an inverse problem of the Birkhoff-Gustavson normal form expansion solves an inverse problem for the Birkhoff-Gustavs-n normal form (BGNF) expansion
Logarithmic stability for a coefficient inverse problem of coupled Schrodinger equationsIn this paper, we study an inverse coefficient problem for two coupled Schrodinger equations
Relativistic Inverse Scattering Problem for a Sum of a Nonlocal Separable QuasipotentiasA relativistic inverse problem is solved for the case when the total quasipotential simulating
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
Methodology for Solving High-dimensional Multi-Parameter Inverse Problems of Indirect MeasurementsInverse problems (IP) of indirect measurements
are a class of IP encountered in most
Contemporary Religious Fantasy: Inversion of Ethical CategoriesThis article is dedicated to the study of inversion of basic ethical categories – “good” and “evil
Application of the method of approximating polynomials for the determination of the temperature and concentration of hot carbon dioxide from its transmission spectrum to solve unambiguously the inverse optical problem for the transmission function in the measured spectral
Three-Dimensional Stationary Spherically Symmetric Stellar Dynamic Models Depending on the Local Energy functions: the distribution function $$f = f(r,u)$$ , the local density $$\rho = \rho (r
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