AbstractWe investigate the transfer of the Cohen–Macaulay property from a commutative ring to a subring of invariants under the action of a finite group. Our point of view is ring theoretic and not a priori tailored to a particular type of group action. As an illustration, we discuss the special case of multiplicative actions, that is, actions on group algebras k[Zn] via an action on Zn
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
AbstractLet G be a finite subgroup of GLd(Z). Then G acts on the Laurent polynomial ring k[X±11,...,...
AbstractThis paper concerns conditions on the action of a finite dimensional semisimple Hopf algebra...
Mathematicians seek to exploit all available symmetry and often encode symmetry using the language o...
AbstractThis paper extends classical results in the invariant theory of finite groups and finite gro...
The first part of this paper is a refinement of Winkelmann’s work on invariant rings and quotients o...
The first part of this paper is a refinement of Winkelmann’s work on invariant rings and quotients o...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
The first part of this paper is a refinement of Winkelmann's work on invariant rings and quotients o...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
AbstractConsider the action of a group G ≤ Sn that permutes the n variables in a polynomial ring k[X...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
AbstractLet G be a finite subgroup of GLd(Z). Then G acts on the Laurent polynomial ring k[X±11,...,...
AbstractThis paper concerns conditions on the action of a finite dimensional semisimple Hopf algebra...
Mathematicians seek to exploit all available symmetry and often encode symmetry using the language o...
AbstractThis paper extends classical results in the invariant theory of finite groups and finite gro...
The first part of this paper is a refinement of Winkelmann’s work on invariant rings and quotients o...
The first part of this paper is a refinement of Winkelmann’s work on invariant rings and quotients o...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
The first part of this paper is a refinement of Winkelmann's work on invariant rings and quotients o...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
This paper extends classical results in the invariant theory of finite groups and finite group schem...
AbstractConsider the action of a group G ≤ Sn that permutes the n variables in a polynomial ring k[X...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
We extend the notion of face rings of simplicial complexes and simplicial posets to the case of fini...
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