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The Noether numbers for cyclic groups of prime order  
Abstract. The Noether number of a representation is the largest degree of an element in a minimal homogeneous generating set for the corresponding ring of invariants. We compute the Noether number for......
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COINVARIANTS FOR MODULAR REPRESENTATIONS OF CYCLIC GROUPS OF PRIME ORDER  
Abstract. We consider the ring of coinvariants for modular representations of cyclic groups of prime order. For all cases for which explicit generators for the ring of invariants are known, we give a ......
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Invariants of the Diagonal Cp-action on V3  
Abstract. Let Cp denote the cyclic group of order p where p ≥ 3 is prime. We denote by V3 the indecomposable three dimensional representation of Cp over a field F of characteristic p. We compute a set......
SAGBI BASIS FOR F Cp 11  2006
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J. Eur. Math. Soc. 15, 775–803 c ○ European Mathematical Society 2013 DOI 10.4171/JEMS/376  
Invariants for the modular cyclic group of prime order via classical invariant theory......
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On the Depth of Cohomology Modules  
We study the cohomology modules H (G; R) of a p-group G acting on a ring R of characteristic p, for i > 0. In particular, we are interested in the Cohen-Macaulay property and the depth of H (G......
Quarterly Journal of Mathematics  2003
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