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John K. Beem, Paul Ehrlich, Kevin Easley - Global Lorentzian Geometry, Inbunden

Inbunden, Engelska, 1996

Global Lorentzian Geometry

Av John K. Beem, Paul Ehrlich, Kevin Easley

Del i serien Chapman & Hall/CRC Pure and Applied Mathematics

7551 kr

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Beskrivning
Bridging the gap between modern differential geometry and the mathematical physics of general relativity, this text, in its second edition, includes new and expanded material on topics such as the instability of both geodesic completeness and geodesic incompleteness for general space-times, geodesic connectibility, the generic condition, the sectional curvature function in a neighbourhood of degenerate two-plane, and proof of the Lorentzian Splitting Theorem.;Five or more copies may be ordered by college or university stores at a special student price, available on request.
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"Praise for the previous edition. . . The global theory of Lorentzian geometry has grown up, during the last twenty years, and. . .[the authors] have given us an authoritative and highly readable treatment of the subject as it stands today. "---Bulletin of the American Mathematical Society". . .an ambitious and welcome compendium of research in the field. The authors have demonstrated command of the literature and presented it with care. They write well, effectively exploiting the comparisons and contrasts to produce a readable text. "---Mathematical Reviews . . .and for the Second. . ."By substantially updating the material of the first edition, the authors have guaranteed that their book will assume in the contemporary literature the position it held upon its first appearance. . . . . .anyone interested in pseudo-Riemannian geometry and/or general relativity will find this new edition both timely and valuable. "---Mathematical Reviews"The enormous interest for spacetime differential geometry, especially with respect to its applications in general relativity, has prompted the authors to add new material reflecting the best achievements in the field. . . .a most valuable reference for anyone interested in global Lorentzian geometry….the selfcontained character of this book and the excellent organization of the material make it a perfect source for a graduate course. "---Mathematical Abstracts

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