A generalization of the atiyah-segal completion theorem
β Scribed by J.F. Adams; J.-P. Haeberly; S. Jackowski; J.P. May
- Publisher
- Elsevier Science
- Year
- 1988
- Tongue
- English
- Weight
- 449 KB
- Volume
- 27
- Category
- Article
- ISSN
- 0040-9383
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π SIMILAR VOLUMES
## Abstract In this paper, we obtain an asymptotic generalization of TurΓ‘n's theorem. We prove that if all the nonβtrivial eigenvalues of a __d__βregular graph __G__ on __n__ vertices are sufficiently small, then the largest __K__~__t__~βfree subgraph of __G__ contains approximately (__t__βββ2)/(__
Let 9 be the polyhedron given by 9 = {x E R": Nx=O, a~x~b}, where N is a totally unimodular matrix and a and 6 are any integral vectors. For x E R" let (x)' denote the vector obtained from x by changing all its negative components to zeros. Let x1, . . . , xp be the integral points in 9 and let 9+ b