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Titlebook: Inverse Problems and Applications; Larisa Beilina Conference proceedings 2015 Springer International Publishing Switzerland 2015 Maxwell e

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A Posteriori Error Estimate in the Lagrangian Setting for an Inverse Problem Based on a New Formulaerse problem is formulated as an optimal control problem for a certain partial differential equation derived from Maxwell’s system. We study a solution method based on finite element approximation and provide a posteriori error estimate for the use in an adaptive algorithm.
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Eigenmodes of Linearised Problems of Scattering and Generation of Oscillations on Cubically Polarishe nonlinear structures to the complex eigenfrequencies of the corresponding homogeneous linear spectral problems with the induced nonlinear permeability of the medium. Here the case of cubically polarisable, canalising, and decanalising layers is considered.
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Time Resolution in Transient Kinetics,or setup, it has been shown that the deconvolution algorithm results in a significant reduction in the time lag of an FTIR detector from approx. 23 s to approx. 3 s. This is an important achievement as otherwise the dynamic information of a reactive system (like the rate of adsorption or accumulatio
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Time-adaptive FEM for distributed parameter identification in mathematical model of HIV infection wmary HIV infection with drug therapy. We present framework of a posteriori error estimate in the Tikhonov functional and in the Lagrangian. We also formulate the time-mesh refinement recommendation and an adaptive algorithm to find optimal values of the distributed parameter in our identification pr
发表于 2025-3-27 19:43:26 | 显示全部楼层
The Layer-Stripping Algorithm for Reconstruction of Dielectrics in an Optical Fiber,iding optical fiber. We consider data which are given only at the backscattered side of the medium which should be reconstructed. We formulate new approximately globally convergent algorithm for the reconstruction of dielectric permittivity function under the assumption that the magnetic permeabilit
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On the Solution of Forward and Inverse Problems of Voltammetry,ial differential equation (PDE) of parabolic type. Since most algorithms for solution of such problems are based on the discrepancy minimization, their efficiency strongly depends on the way of calculation of the forward problem. In this paper we formulate forward and inverse problems of voltammetry
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