Twistors in mathematics and physics

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Bibliographic Information

Twistors in mathematics and physics

edited by T.N. Bailey, R.J. Baston

（London Mathematical Society lecture note series, 156）

Cambridge University Press, 1990

  • : pbk.

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Description and Table of Contents

Description

Twistor theory has become a diverse subject as it has spread from its origins in theoretical physics to applications in pure mathematics. This 1990 collection of review articles covers the considerable progress made in a wide range of applications such as relativity, integrable systems, differential and integral geometry and representation theory. The articles explore the wealth of geometric ideas which provide the unifying themes in twistor theory, from Penrose's quasi-local mass construction in relativity, to the study of conformally invariant differential operators, using techniques of representation theory.

Table of Contents

  • 1. Twistor theory after 25 years - its physical status and prospects R. Penrose
  • 2. Between integral geometry and twistors S. G. Gindikin
  • 3. Generalized conformal structures S. G. Gindikin
  • 4. Riemannian twistor spaces and holonomy groups F. E. Burstall
  • 5. Twistors, ambitwistors, and conformal gravity C. R. LeBrun
  • 6. The Penrose transform M. G. Eastwood
  • 7. Notation for the Penrose transform E. G. Dunne
  • 8. The twistor transform E. G. Dunne and M. G. Eastwood
  • 9. Invariant operators R. J. Baston and M. G. Eastwood
  • 10. Penrose's quasi-local mass K. P. Tod
  • 11. The sparkling 3-form, Ashtekar variables and quasi-local mass L. J. Mason and J. Frauendiener
  • 12. Twistor and strings W. T. Shaw and L. P. Hughston
  • 13. Integrable systems in twistor theory R. S. Ward
  • 14. Twistor characterization of stationary axisymmetric solutions of Einstein's equations J. Fletcher and N. M. J. Woodhouse
  • 15. A two-surface encoding of radiative space-times C. N. Kozameh, C. J. Cutler and E. T. Newman
  • 16. Twistors, massless fields and the Penrose transform T.N. Bailey and M. A. Singer
  • 17. Twistor diagrams and Feynman diagrams A. P. Hodges
  • 18. Cohomology and twistor diagrams S. A. Huggett
  • Authors' addresses.

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