arXiv:math/0606714 [math.AT]AbstractReferencesReviewsResources
Do manifolds have little symmetry?
Published 2006-06-28Version 1
This note is surveying certain aspects (including recent results) of the following problem stated by F.Raymond and R.Schultz: ''It is generally felt that a manifold 'chosen at random' will have little symmetry. Can this intuitive notion be made more precise? Does there exist a closed simply connected manifold, on which no finite group acts effectively? (A weaker question, no involution?)''
Comments: 18 pages
Categories: math.AT
Related articles: Most relevant | Search more
Conjugation spaces
arXiv:1602.05295 [math.AT] (Published 2016-02-17)
Topological Symmetries of R^3
arXiv:1203.5882 [math.AT] (Published 2012-03-27)
Constructing homologically trivial actions on products of spheres