Covering spectral analysis as well as inversion of geophysical data, David Gubbins introduces the necessary theory and techniques and then demonstrates how they may be practically applied to interpret various types of geophysical signals, including seismic, magnetic and gravity data. Featuring summary boxes, extensive mathematical and computing exercises (solutions and software available on the Internet), and a set of mathematical appendices, this textbook will prove invaluable to geophysics students and instructors.
Covering spectral analysis as well as inversion of geophysical data, David Gubbins introduces the necessary theory and techniques and then demonstrates how they may be practically applied to interpret various types of geophysical signals, including seismic, magnetic and gravity data. Featuring summary boxes, extensive mathematical and computing exercises (solutions and software available on the Internet), and a set of mathematical appendices, this textbook will prove invaluable to geophysics students and instructors.
1. Introduction Part I. Processing: 2. Mathematical preliminaries 3. Practical estimation of spectra 4. Filtering 5. Processing two-dimensional data Part II. Inversion: 6. Linear parameter estimation 7. The underdetermined problem 8. Nonlinear inverse problems 9. Continuous inverse theory Part III. Applications: 10. Fourier analysis as an inverse problem 11. Seismic travel times and tomography 12. Geomagnetism Appendix 1. Fourier series Appendix 2. The Fourier integral transform Appendix 3. Shannon's sampling theorem Appendix 4. Linear algebra Appendix 5. Vector spaces and the function space Appendix 6. Lagrange multipliers and penalty parameters Appendix 7. Files for the computer exercises References Index.
1. Introduction Part I. Processing: 2. Mathematical preliminaries 3. Practical estimation of spectra 4. Filtering 5. Processing two-dimensional data Part II. Inversion: 6. Linear parameter estimation 7. The underdetermined problem 8. Nonlinear inverse problems 9. Continuous inverse theory Part III. Applications: 10. Fourier analysis as an inverse problem 11. Seismic travel times and tomography 12. Geomagnetism Appendix 1. Fourier series Appendix 2. The Fourier integral transform Appendix 3. Shannon's sampling theorem Appendix 4. Linear algebra Appendix 5. Vector spaces and the function space Appendix 6. Lagrange multipliers and penalty parameters Appendix 7. Files for the computer exercises References Index.
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