Let R be a commutative ring, V a finitely generated free R-module and G GL R (V) a finite group acting naturally on the graded symmetric algebra A=Sym(V). Let ;(A G ) denote the minimal number m, such that the ring A G of invariants can be generated by finitely many elements of degree at most m. Fur
Bounds in the Theory of Finite Covers
β Scribed by David M. Evans; Osama A. Rashwan
- Publisher
- Elsevier Science
- Year
- 2002
- Tongue
- English
- Weight
- 179 KB
- Volume
- 250
- Category
- Article
- ISSN
- 0021-8693
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β¦ Synopsis
We give an upper bound for the number of conjugacy classes of closed subgroups of the full wreath product FWr W Sym which project onto Sym . Here, is infinite, W is the set of n-tuples of distinct elements from (for some finite n), F is a finite nilpotent group, and the topology on the wreath product is that of pointwise convergence in its imprimitive permutation action. The result addresses a problem which arises in a natural model-theoretic context about classifying certain types of finite covers.  2002 Elsevier Science (USA)
π SIMILAR VOLUMES
This paper addresses the computation of guaranteed upper and lower bounds for the energy norm of the exact error in the ΓΏnite element solution. These bounds are constructed in terms of the solutions of local residual problems with equilibrated residual loads and are rather sharp, even for coarse mes