Shadows of the Mind: Difference between revisions

Revision as of 15:37, 5 January 2014

In mathematics, in the representation theory of groups, a finitely generated group is said to be representation rigid if for every $n$ , it has only finitely many isomorphism classes of irreducible representations of dimension $n$ .

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+In [[mathematics]], in the [[representation theory]] of [[Group (mathematics)|group]]s, a [[finitely generated group]] is said to be '''representation rigid''' if for every <math>n</math>, it has only finitely many isomorphism classes of [[irreducible representation]]s of [[dimension]] <math>n</math>.
+==External links==
+* [http://www.math.ou.edu/~amagid/blmm.pdf The proalgebraic completion of rigid groups]
+[[Category:Properties of groups]]
+[[Category:Representation theory of groups]]
+{{Abstract-algebra-stub}}