Review: Francis E. Burstall and John H. Rawnsley, Twistor theory for Riemannian symmetric spaces
Raymond O. Wells
Source: Bull. Amer. Math. Soc. (N.S.) Volume 25, Number 2 (1991), 454-457.
Reviewed Works:
Francis E. Burstall, John H. Rawnsley, Twistor theory for Riemannian symmetric spaces. Springer-Verlag, Berlin and New York, 1990, 112 pp., $14.70. ISBN 3-540-52602-1
Full-text: Open access
Links and Identifiers
Permanent link to this document: http://projecteuclid.org/euclid.bams/1183657196
References
1. R. L. Bryant, Conformal and minimal immersions of compact surfaces into the 4-sphere, J. Differential Geom. 17 (1982), 455-473.
Zentralblatt MATH:
0498.53046
Mathematical Reviews (MathSciNet):
MR679067
2. R. L. Bryant, Lie groups and twistor spaces, Duke Math. J. 52 (1985), 223-261.
Zentralblatt MATH:
0582.58011
Mathematical Reviews (MathSciNet):
MR791300
3. E. Calabi, Quelques applications de l'analyse complex aux surfaces d'aire minima, Topics in Complex Manifolds, Université de Montréal, 1967.
4. J. Eells and J. C. Wood, Harmonic maps from surfaces into projective spaces, Adv. in Math. 49 (1983), 217-263.
Zentralblatt MATH:
0528.58007
Mathematical Reviews (MathSciNet):
MR716372
5. R. J. Baston and M. L. Eastwood, The Penrose transform: Its interaction with representation theory, Oxford Univ. Press, New York and London, 1989.
Zentralblatt MATH:
0726.58004
Mathematical Reviews (MathSciNet):
MR1038279
6. A. Grothendieck, Sur la classification des fibrés holomorphes sur la sphère de Riemann, Amer. J. Math. 79 (1957), 121-138.
Zentralblatt MATH:
0079.17001
Mathematical Reviews (MathSciNet):
MR87176
7. G. Harder and M. S. Narasimhan, On the cohomology groups of moduli spaces of vector bundles over curves, Math. Ann. 212 (1975), 215-248.
Zentralblatt MATH:
0324.14006
Mathematical Reviews (MathSciNet):
MR364254
8. S. Helgason, Differential geometry, Lie groups, and symmetric spaces, Academic Press, New York, 1978.
Zentralblatt MATH:
0451.53038
Mathematical Reviews (MathSciNet):
MR514561
9. S. J. Hugget and K. P. Tod, An introduction to twistor theory, Cambridge Univ. Press, Cambridge, 1985.
Zentralblatt MATH:
0573.53001
Mathematical Reviews (MathSciNet):
MR821467
10. K. Uhlenbeck, Harmonic maps into Lie groups (classical solutions of the chiral model), J. Differential Geom. 30 (1989), 1-50.
Zentralblatt MATH:
0677.58020
Mathematical Reviews (MathSciNet):
MR1001271
11. R. S. Ward and Raymond O. Wells, Jr., Twistor geometry and field theory, Cambridge Univ. Press, Cambridge, 1990.
Zentralblatt MATH:
0714.53059
Mathematical Reviews (MathSciNet):
MR1054377
Bulletin (New Series) of the American Mathematical Society