The reduction number of an algebra
Wolmer V. Vasconcelos (1996)
Compositio Mathematica
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Displaying similar documents to “On the generalized Davenport constant and the Noether number”
The reduction number of an algebra
Power reductivity over an arbitrary base.
Franjou, Vincent, van der Kallen, Wilberd (2010)
Documenta Mathematica
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Homological properties of some Weyl algebra extensions
Eva Kristina Ekström (1990)
Compositio Mathematica
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Modules over group rings of soluble groups with a certain condition of maximality
Olga Dashkova (2011)
Open Mathematics
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Let A be an R G-module, where R is an integral domain and G is a soluble group. Suppose that C G(A) = 1 and A/C A(G) is not a noetherian R-module. Let L nnd(G) be the family of all subgroups H of G such that A/C A(H) is not a noetherian R-module. In this paper we study the structure of those G for which L nnd(G) satisfies the maximal condition.
Constructing invariants for finite groups.
Plesken, W., Robertz, D. (2005)
Experimental Mathematics
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Local height functions and the Mordell-Weil theorem for Drinfeld modules
Bjorn Poonen (1995)
Compositio Mathematica
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Maximal elements of support.
Yassemi, S. (1998)
Acta Mathematica Universitatis Comenianae. New Series
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Improving tameness for metabelian groups.
Bogley, W.A., Harlander, J. (2004)
The New York Journal of Mathematics [electronic only]
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Lower bounds for Betti numbers
Luchezar L. Avramov, Ragnar-Olaf Buchweitz (1993)
Compositio Mathematica
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Invariants of Unipotent Transformations Acting on Noetherian Relatively Free Algebras
Drensky, Vesselin (2004)
Serdica Mathematical Journal
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2000 Mathematics Subject Classification: 16R10, 16R30. The classical theorem of Weitzenböck states that the algebra of invariants K[X]^g of a single unipotent transformation g ∈ GLm(K) acting on the polynomial algebra K[X] = K[x1, . . . , xm] over a field K of characteristic 0 is finitely generated. Partially supported by Grant MM-1106/2001 of the Bulgarian National Science Fund.