Quantitative Seismology, 2nd edition

Author:   Keiiti Aki ,  Paul Richards
Publisher:   University Science Books,U.S.
Edition:   2nd Revised edition
ISBN:  

9781891389634


Pages:   700
Publication Date:   21 September 2002
Format:   Paperback
Availability:   In Print   Availability explained
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Quantitative Seismology, 2nd edition


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Overview

This new edition of the classic text by Aki and Richards has at last been updated throughout to systematically explain key concepts in seismology. Now in one volume, the book provides a unified treatment of seismological methods that will be of use to advanced students, seismologists, and scientists and engineers working in all areas of seismology.

Full Product Details

Author:   Keiiti Aki ,  Paul Richards
Publisher:   University Science Books,U.S.
Imprint:   University Science Books,U.S.
Edition:   2nd Revised edition
Dimensions:   Width: 17.80cm , Height: 2.50cm , Length: 25.40cm
Weight:   1.230kg
ISBN:  

9781891389634


ISBN 10:   1891389637
Pages:   700
Publication Date:   21 September 2002
Audience:   College/higher education ,  Professional and scholarly ,  Tertiary & Higher Education ,  Professional & Vocational
Format:   Paperback
Publisher's Status:   Active
Availability:   In Print   Availability explained
This item will be ordered in for you from one of our suppliers. Upon receipt, we will promptly dispatch it out to you. For in store availability, please contact us.

Table of Contents

1. Introduction Suggestions for Further Reading 2. Basic Theorems in Dynamic Elasticity 2.1 Formulation 2.2 Stress-Strain Relations and the Strain-Energy Function 2.3 Theorems of Uniqueness and Reciprocity 2.4 Introducing Green's Function for Elastodynamics 2.5 Representation Theorems 2.6 Strain-Displacement Relations and Displacement-Stress Relations in General Orthogonal Curvilinear Coordinates Suggestions for Further Reading Problems 3. Representation of Seismic Sources 3.1 Representation Theorems for an Internal Surface: Body-Force Equivalents for Discontinuities in Traction and Displacement 3.2 A Simple Example of Slip on a Buried Fault 3.3 General Analysis of Displacement Discontinuities across an Internal Surface E 3.4 Volume Sources: Outline of the Theory and Some Simple Examples Suggestions for Further Reading Problems 4. Elastic Waves from a Point Dislocation Source 4.1 Formulation: Introduction of Potentials 4.2 Solution for the Elastodynamic Green Function in a Homogeneous, Isotropic Unbounded Medium 4.3 The Double-Couple Solution in an Infinite Homogeneous Medium 4.4 Ray Theory for Far-Field P-waves and S-waves from a Point Source 4.5 The Radiation Pattern of Body Waves in the Far Field for a Point Shear Dislocation of Arbitrary Orientation in a Spherically Symmetric Medium Suggestions for Further Reading Problems 5. Plane Waves in Homogeneous Media and Their Reflection and Transmission at a Plane Boundary 5.1 Basic Properties of Plane Waves in Elastic Media 5.2 Elementary Formulas for Reflection/Conversion/Transmission Coefficients 5.3 Inhomogeneous Waves, Phase Shifts, and Interface Waves 5.4 A Matrix Method for Analyzing Plane Waves in Homogeneous Media 5.5 Wave Propagation in an Attenuating Medium: Basic Theory for Plane Waves 5.6 Wave Propagation in an Elastic Anisotropic Medium: Basic Theory for Plane Waves Suggestions for Further Reading Problems 6. Reflection and Refraction of Spherical Waves; Lamb's Problem 6.1 Spherical Waves as a Superposition of Plane Waves and Conical Waves 6.2 Reflection of Spherical Waves at a Plane Boundary: Acoustic Waves 6.3 Spherical Waves in an Elastic Half-Space: The Rayleigh Pole 6.4 Cagniard-De Hoop Methods for Line Sources 6.5 Cagniard-De Hoop Methods for Point Sources 6.6 Summary of Main Results and Comparison between Different Methods Suggestions for Further Reading Problems 7. Surface Waves in a Vertically Heterogeneous Medium 7.1 Basic Properties of Surface Waves 7.2 Eigenvalue Problem for the Displacement-Stress Vector 7.3 Variational Principle for Love and Rayleigh Waves 7.4 Surface-Wave Terms of Green's Function for a Vertically Heterogeneous Medium 7.5 Love and Rayleigh Waves from a Point Source with Arbitrary Seismic Moment 7.6 Leaky Modes Suggestions for Further Reading Problems 8. Free Oscillations of the Earth 8.1 Free Oscillations of a Homogeneous Liquid Sphere 8.2 Excitation of Free Oscillations by a Point Source 8.3 Surface Waves on the Spherical Earth 8.4 Free Oscillations of a Self-Gravitating Earth 8.5 The Centroid Moment Tensor 8.6 Splitting of Normal Modes Due to the Earth's Rotation 8.7 Spectral Splitting of Free Oscillations Due to Lateral Inhomogeneity of the Earth's Structure Suggestions for Further Reading Problems 9. Body Waves in Media with Depth-Dependent Properties 9.1 Cagniard's Method for a Medium with Many Plane Layers: Analysis of a Generalized Ray 9.2 The Reflectivity Method for a Medium with Many Plane Layers 9.3 Classical Ray Theory in Seismology 9.4 Inversion of Travel-Time Data to Infer Earth Structure 9.5 Wave Propagation in Media Having Smoothly Varying Depth-Dependent Velocity Profiles within Which Turning Points Are Present 9.6 Body-Wave Problems for Spherically Symmetric Earth Models in Which Discontinuities are Present between In homogeneous Layers 9.7 Comparison between Different Methods Suggestions for Further Reading Problems 10. The Seismic Source: Kinematics 10.1 Kinematics of an Earthquake as Seen at Far Field 10.2 Kinematics of an Earthquake as Seen at Near Field Suggestions for Further Reading Problems 11. The Seismic Source: Dynamics 11.1 Dynamics of a Crack Propagating with Prescribed Velocity 11.2 Dynamics of Spontaneous Planar Rupture Propagation Suggestions for Further Reading Problems 12. Principles of Seismometry 12.1 Basic Instrumentation 12.2 Frequency and Dynamic Range of Seismic Signals and Noise 12.3 Detection of Signal Suggestions for Further Reading Problems Appendix 1: Glossary of Waves Appendix 2: Definition of Magnitudes Index

Reviews

"""An excellent study and reference book for seismologists well-grounded in the methods of mathematical physics. This updated version of Aki and Richard's classical geophysical text deserves a place in every serious geophysicist's library.""--The Leading Edge ""The continued popularity of this text is testament to the meticulous detail with which important mathematical formulas are derived; there simply is nothing of any importance that is glossed over or omitted.""--Pure and Applied Geophysics, 2005 (162)"


An excellent study and reference book for seismologists well-grounded in the methods of mathematical physics. This updated version of Aki and Richard's classical geophysical text deserves a place in every serious geophysicist's library. --The Leading Edge The continued popularity of this text is testament to the meticulous detail with which important mathematical formulas are derived; there simply is nothing of any importance that is glossed over or omitted. --Pure and Applied Geophysics, 2005 (162)


Author Information

Until his death in 2005, Keiiti Aki resided on Réunion Island in the Indian Ocean. His distinguished career included faculty appointments for many years at the Massachusetts Institute of Technology and the University of Southern California. Paul Richards has taught and conducted research for many years at Columbia University's Lamont-Doherty Earth Observatory, where his work has turned to methods of monitoring earthquakes and underground nuclear explosions. His current research is focused on improving the accuracy with which earthquakes and explosions are routinely located around the world.

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