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

In nature, the quasireversibility regularization method transfers an ill-posed problem to an approximate well-posed problem which can be discretized using standard technique, for example, finite differences. The One-Dimensional Heat Equation - John Rozier Cannon - Google Books Inverse Heat Conduction: Ill-Posed Problems. In the second chapter we mainly consider two backward heat conduction problems in two symmetric regions. Abstract: Inverse problems related to heat conduction, especially inverse heat conduction problems and their steady-state, i.e., the Cauchy problem for the Laplace equation, backward heat conduction problems, unknown source identification for us in theoretic research.The main contents of this thesis consist of four chapters. Arsenin, “Solutions of Ill-Posed Problems” V.H. B.; Cheng, J.; Nakagawa, J.; Yamamoto, M. (a.)He used space marching difference method. Applications to the Inverse Heat Conduction Problem. Arsenin, Solutions of Ill-Posed. I used to say book -length essays, but. (a.)He presented the results of the analysis and solution of the ill-posed inverse heat conduction problem. Inverse heat conduction problems. For the heat source identification, there . A numerical method for solving the inverse heat conduction problem without initial value. Inverse Heat Conduction Problem using thermocouples deconvolution .. In this section, we pose the problem of inverse heat conduction in one and two dimensions. The inverse heat conduction problem is concerned with the [4] A.N. Inverse source problems arise in many branches of science and engineering, for example, heat conduction, crack identification, electromagnetic theory, geophysical prospecting, and pollutant detection. Sen), 65D25 (35B25 35J25 41A10 65J20) PDF Clipboard Journal Article. 2010 Albert Sweigart Inverse heat conduction: ill-posed problems Beck J.V., Blackwell B., St.Clair C.R.