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Invariants on projective space
Author(s):
A. Rod
Gover
Journal:
J. Amer. Math. Soc.
7
(1994),
145-158.
MSC:
Primary 53A55;
Secondary 53A20, 53C30
MathSciNet review:
1214703
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Additional information
References:
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- [1]
- T.N. Bailey, M.G. Eastwood, and C.R. Graham, Invariant theory for conformal and CR geometry, Ann. of Math. (2), to appear. MR 1283869 (95h:53016)
- [2]
- R. Bott., Homogeneous vector bundles, Ann. of Math. (2) 60 (1957), 203-248. MR 0089473 (19:681d)
- [3]
- M. G. Eastwood and C. R. Graham, Invariants of conformal densities, Duke Math. J. 63 (1991), 633-671. MR 1121149 (93b:22030)
- [4]
- C. Fefferman, Parabolic invariant theory in complex analysis, Adv. Math. 31 (1979), 131-162. MR 526424 (80j:32035)
- [5]
- J. E. Humphreys, Introduction to Lie algebras and representation theory, Grad. Text. Math. vol. 9, Springer, Berlin, Heidelberg, and New York, 1972. MR 0323842 (48:2197)
- [6]
- R. Penrose and W. Rindler, Spinors and space-time, vol. I: Two-spinor calculus and relativistic fields, Cambridge Univ. Press, London and New York, 1984. MR 776784 (86h:83002)
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- J. P. Serre, Faisceaux algébriques cohérents, Ann. of Math. (2) 61 (1955), 197-278. MR 0068874 (16:953c)
- [8]
- H. Weyl, The classical groups, Princeton University Press, Princeton, NJ, 1946. MR 1488158 (98k:01049)
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Additional Information:
DOI:
10.1090/S0894-0347-1994-1214703-8
PII:
S0894-0347-1994-1214703-8
Copyright of article:
Copyright
1994,
American Mathematical Society
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