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Inverse heat conduction: ill-posed problems Beck J.V., Blackwell B., St.Clair C.R.
Publisher: Wiley

Two regularization methods for an axisymmetric inverse heat conduction problem. Some examples of model selection. And Rumyantsev, A., 1995, "Extreme Methods for Solving Ill-Posed Problems with Applications to Inverse Heat Transfer Problems", . Inverse.heat.conduction.ill.posed.problems.pdf. Application: regularization of ill-posed problem of parameter estimation. I used to say book -length essays, but. Inverse Heat Conduction has 0 ratings and 1 review. Regularizing for inverse problems. Over the past twenty years, the subject of applied inverse theory (ill–posed problems) has expanded from a collection of individual techniques to a rich, highly developed branch of applied mathematics. Keywords: Inverse heat conduction, Ill-posed problem, Finite difference method. Beck J.V., Blackwell B., St.Clair C.R.. The inverse heat conduction problem (IHCP) is a very important problem in This problem is known to be extremly ill-posed: a small perturbation in the data. The authors took special care that the solved inverse problems can be implemented in indirect measurements of Inverse Heat Conduction: Ill-posed Problems. Ill-Posed Problems 17 (2009), 159–172. Inverse heat conduction: ill-posed problems. Keywords: Differential quadrature method (DQM), Heat source, Inverse heat conduction problem, Heat conduction equation, Ill-posed problem. Journal of Inverse and Ill-posed Problems in press inverse heat conduction problem by means of conjugate gradient method via Tikhonov regularization. References at the end of each chapter are supplemented with comments by the author, and a second appendix offers up–to–date citings of literature on the inverse heat conduction problem to aid readers in further research. The One-Dimensional Heat Equation - John Rozier Cannon - Google Books Inverse Heat Conduction: Ill-Posed Problems. The Mollification Method and is contained in an appendix.