The authors consider dynamic types of inverse problems in which the additional information is given by the trace of the direct problem on a (usually time-like) surface of the domain. They discuss theoretical and numerical background of the finite-difference scheme inversion, the linearization method, the method of Gel'fand-Levitan-Krein, the boundary control method, and the projection methodand prove theorems of convergence, conditional stability, and other properties of the mentioned methods.
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'This book contains a wealth of results and practical numerical methods for IPHE and is certainly a valuable addition to the literature on inverse problems for partial differential equations.' Amin Boumenir, Mathematical Reviews, 2005.
The authors consider dynamic types of inverse problems in which the additional information is given by the trace of the direct problem on a (usually time-like) surface of the domain. They describe and analyze finite-difference scheme inversion, linearized multidimensional inverse problems for the wave equation, methods of Gel'fand, Levitan and Krei
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