Results 31 to 40 of about 94,152 (277)
Finite element approximation of source term identification with TV-regularization
In this paper we investigate the problem of recovering the source term in an elliptic system from a measurement of the state on a part of the boundary.
Hinze, Michael, Quyen, Tran Nhan Tam
core +1 more source
Designing arrays of Josephson junctions for specific static responses
We consider the inverse problem of designing an array of superconducting Josephson junctions that has a given maximum static current pattern as function of the applied magnetic field.
Barone A +5 more
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An Inverse Problem for an Elliptic Equation
We consider the following overdetermined boundary value problem: ∆u = λu−µ in Ω , u = 0
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Estimation of discontinuous parameters in linear elliptic equations by a regularized inverse problem
To calculate the parameters k in a stationary model Aku=ffrom measurements yˆof the solution u, i.e. to solve the inverse problem, usually a regularized minimization problem is solved and its solution kˆis considered as estimate of the true parameters ...
Jochen Merker, Aleš Matas
doaj +1 more source
Inverse problem by Cauchy data on arbitrary subboundary for system of elliptic equations
We consider an inverse problem of determining coefficient matrices in an $N$-system of second-order elliptic equations in a bounded two dimensional domain by a set of Cauchy data on arbitrary subboundary.
Albin P Gillarmou C Tzou L Uhlmann G +10 more
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The numerical solution of forward and inverse Robin problems for Laplace’s equation
The Robin boundary value problem for Laplace’s equation in the elliptic region (which is a forward problem) and its related inverse problem can be used to reconstruct Robin coefficients from measurements on a partial boundary (inverse problem).
Dan Qu, Yan-Bo Ma
doaj +1 more source
Dimension-Independent MCMC Sampling for Inverse Problems with Non-Gaussian Priors [PDF]
The computational complexity of MCMC methods for the exploration of complex probability measures is a challenging and important problem. A challenge of particular importance arises in Bayesian inverse problems where the target distribution may be ...
Vollmer, Sebastian J.
core
Inverse boundary-value problems: Elliptic equations
AbstractInverse, or identification, problems are currently receiving a great deal of attention in virtually all scientific disciplines. Most of the work done so far has dealt with systems governed by ordinary differential equations. This paper points out that the methods most commonly used for these problems are not suitable for inverse problems ...
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Synchrotron Radiation for Quantum Technology
Materials and interfaces underpin quantum technologies, with synchrotron and FEL methods key to understanding and optimizing them. Advances span superconducting and semiconducting qubits, 2D materials, and topological systems, where strain, defects, and interfaces govern performance.
Oliver Rader +10 more
wiley +1 more source
An Efficient Double Parameter Elliptic Curve Digital Signature Algorithm for Blockchain
The classic Elliptic curve digital Signature Algorithm (ECDSA) uses one inversion operation in the process of signature and verification, which greatly reduces the efficiency of digital signatures.
Shuang-Gen Liu, Wan-Qi Chen, Jia-Lu Liu
doaj +1 more source

