An Introduction to Twistor Theory
2nd Edition
$116.00 (P)
Part of London Mathematical Society Student Texts
 Authors:
 S. A. Huggett, University of Plymouth
 K. P. Tod, University of Oxford
 Date Published: August 1994
 availability: Available
 format: Hardback
 isbn: 9780521451574
$
116.00
(P)
Hardback
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This book is an introduction to twistor theory and modern geometrical approaches to spacetime structure at the graduate or advanced undergraduate level. It will be valuable also to the physicist as an introduction to some of the mathematics that has proved useful in these areas, and to the mathematician as an example of where sheaf cohomology and complex manifold theory can be used in physics.
Read more Hints and solutions added to exercises
 Fully revised original chapters
 New chapter on cohomolgical functionals
Reviews & endorsements
"...a quick introduction to some of the deeper problems of twistor theory....book is recommended to anyone seeking to get acquainted with the area." American Scientist
See more reviews"One of the virtues of this new work is that it is concise and to the point, a property that should particularly commend it to hardpressed graduate students. Of necessity this means that a certain amount of preliminary knowledge is assumed of the reader, but this does not extend beyond the contents of introductory courses in general relativity and difficult geometry. Anyone who has these prerequisites and who is interested in twistor theory could hardly do better than to start with this book." C.J. Isham, Contemporary Physics
"...a concise but nevertheless readable introduction to some of the main strands of twistor theory and would certainly be a suitable introduction for a graduate student with a background in general relativity or differential geometry." J. Vickers, Bulletin of London Mathematical Society
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×Product details
 Edition: 2nd Edition
 Date Published: August 1994
 format: Hardback
 isbn: 9780521451574
 length: 192 pages
 dimensions: 235 x 157 x 16 mm
 weight: 0.398kg
 availability: Available
Table of Contents
1. Introduction
2. Review of tensor algebra
3. Lorentzian spinors at a point
4. Spinor fields
5. Compactified Minkowski space
6. The geometry of null congruences
7. The geometry of twistor space
8. Solving the zero rest mass equations I
9. Sheaf cohomology
10. Solving the zero rest mass equations II
11. The twisted photon and Yang–Mills constructions
12. The nonlinear graviton
13. Penrose's quasilocal momentum
14. Cohomological functionals
15. Further developments and conclusion
Appendix: The GHP equations.
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