Inverse Problems (2nd Ed., 2nd ed. 2020) Basics, Theory and Applications in Geophysics Lecture Notes in Geosystems Mathematics and Computing Series
Auteur : Richter Mathias
Characterization of Inverse Problems.- Discretization of Inverse Problems.- Regularization of Linear Inverse Problems.- Regularization of Nonlinear Inverse Problems.- Appendix A. Results from Linear Algebra.- Appendix B. Function Spaces.- Appendix C. The Fourier Transform.- Appendix D. Regularization Property of CGNE.- Appendix E. Existence and Uniqueness Theorems for Waveform Inversion.
Provides an introduction to inverse problems that delivers a rigorous treatment of the area without requiring familiarity with functional analysis
Emphasizes numerical analysis and geophysical applications, featuring accessible examples taken from active and popular research areas
This second edition includes an expanded and up-to-date treatment of nonlinear problems of inverse gravimetry and seismic tomography
Date de parution : 01-2021
Ouvrage de 273 p.
15.5x23.5 cm
Thème d’Inverse Problems :
Mots-clés :
inverse problems geophysical applications; inverse problems numerical analysis; inverse problems gravimetry; inverse gravimetry problem; inverse problems math; Inverse problems science engineering; Regularization inverse problems; Discretization inverse problems; Full waveform inversion problem; Nonlinear problems geophysics; Nonlinear gravimetry problem; Ill-posed problem; Ill-posed problem regularization; Geomathematics; Seismic tomography