Identification of two parameters in an elliptic boundary value problem

Advances in differential equations and control processes(2022)

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摘要
This paper concerns an inverse problem which consists in determining two coefficients b and c in the equation -b(x)u" + c(x)u' = f, x is an element of] 0, 1 [, knowing the solution function u and the right-hand side function f. The questions of uniqueness and stability are investigated. This problem is solved by using the nonlinear least squares method. We present some numerical examples to illustrate our algorithm.
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关键词
inverse problem, least squares method, Levenberg-Marquardt algorithm
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