Results 51 to 60 of about 206,470 (164)
Regularization of Inverse Problems
CoRR, 2020 These lecture notes for a graduate class present the regularization theory for linear and nonlinear ill-posed operator equations in Hilbert spaces. Covered are the general framework of regularization methods and their analysis via spectral filters as well as the concrete examples of Tikhonov regularization, Landweber iteration, regularization by ...
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Inverse Eigenvalue Problem of Unitary Hessenberg Matrices
Discrete Dynamics in Nature and Society, 2009 Let H∈ℂn×n be an n×n unitary upper Hessenberg matrix whose subdiagonal elements are all positive, let Hk be the kth leading principal submatrix of H, and let H˜k be a modified submatrix of Hk.
Chunhong Wu, Linzhang Lu
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On the inverse problem in optical coherence tomography. [PDF]
Sci Rep, 2023 Macdonald CM, Arridge SR, Munro PRT.
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Discrete Optimization, 2004 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Rainer E. Burkard +2 more
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Improved TV-CS Approaches for Inverse Scattering Problem
The Scientific World Journal, 2015 Total Variation and Compressive Sensing (TV-CS) techniques represent a very attractive approach to inverse scattering problems. In fact, if the unknown is piecewise constant and so has a sparse gradient, TV-CS approaches allow us to achieve optimal ...
M. T. Bevacqua, L. Di Donato
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Inverse problem for parameters identification in a modified SIRD epidemic model using ensemble neural networks [PDF]
BioData Min, 2023 Petrica M, Popescu I.
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Inverse Coefficient Problem for Epidemiological Mean-Field Formulation
MathematicsThe paper proposes an approach to solving the inverse epidemiological problem, written in terms of the “mean-field” theory. Finding the coefficients of an epidemiological SIR mean-field model is reduced to solving an optimization problem, for the ...
Viktoriya Petrakova
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On the inverse problem of vibro-acoustography. [PDF]
Meccanica, 2023 Kaltenbacher B.
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ON AN INVERSE PROBLEM IN ELASTICITY
Demonstratio Mathematica, 1982 Given are two functions f and g on a part \(\ell\) of the boundary of \(G\in {\mathbb{R}}^ 2\), it is to find the right hand side vector \(\eta\) of the second order elasticity system (with constant coefficients) for which there is a solution w, satisfying the conditions \(w=f\) and \(w_ n=g\) on \(\ell\) and to obtain this solution as well.
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Influence of the Tikhonov Regularization Parameter on the Accuracy of the Inverse Problem in Electrocardiography. [PDF]
Sensors (Basel), 2023 Wang T, Karel J, Bonizzi P, Peeters RLM.
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