On the semisimple degree of symmetry

 Access to full text

 Full (PDF)

1. [1] BOREL (A.) [Editor]. — Seminar on transformation on groups. — Princeton, Princeton University Press, 1960 (Annals of Mathematics Studies, 46). Zbl0091.37202MR22 #7129
2. [2] BREDON (G.). — Introduction to compact transformation groups. — New York, Academic Press, 1972 (Pure and applied Mathematics, 46). Zbl0246.57017MR54 #1265
3. [3] HSIANG (W.-Y.). — On the degree of symmetry and the structure of highly symmetric manifolds, Tamkang J. Math., t. 2, 1971, p. 1-22. Zbl0223.57031MR46 #8250
4. [4] HSIANG (W.-Y.). — On the splitting principle and the geometric weight systems of topological transformation groups, I., "Proceedings of the second conference on compact transformation groups [1971, Amherst]", vol. 1, p. 334-402. — Berlin, Springer-Verlag, 1972 (Lectures Notes in Mathematics, 298). Zbl0258.57014MR52 #1742
5. [5] LAWSON (H. B.) and YAU (S.-T.). — Scalar curvature, nonabelian group actions, and the degree of symmetry of exotic spheres, Comment. Math. Helvet., t. 49, 1974, p. 232-244. Zbl0297.57016MR50 #11300
6. [6] MAY (J. P.). — Matric Massey products, J. of Algebra, t. 12, 1969, p. 533-568. Zbl0192.34302MR39 #289
7. [7] MONTGOMERY (D.) and ZIPPIN (L.). — Topological transformation groups. — New York, Interscience Publishers, 1955 (Interscience Tracts in pure and applied Mathematics, 1). Zbl0068.01904MR17,383b
8. [8] SWAN (R.). — The theory of sheaves. — Chicago, University of Chicago Press, 1964. Zbl0119.25801
9. [9] YAU (S.-T.). — Remarks on the group of isometries of a riemannian manifold, SUNY at Stony Brook, 1974 (multigr.). 

1. Amir H. Assadi, Dan Burghelea, Symmetry of manifolds and their lower homotopy groups