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Modulars Representations of Quasi*-algebras
In this article we will continue our analysis undertaken in \cite{batratri} and in \cite{tratri} on the structure of quasi-local quasi *-algebras. We consider representations of quasi-local quasi *-algebras $(\A,\Ao)$. In particular we discuss the problem of finding a modular mathematical model representation.Burderi, Fabio, Triolo, Salvatore
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Quotient Categories of Modular Representations
2010Let G be a reductive algebraic group over a field of prime characteristic p. We prove some results on the invariance under translations by p-multiples of weights for the composition factor multiplicities in Weyl modules, respectively for the Weyl factor multiplicities in indecomposable tilting modules for G.
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Singer cycles in 2-modular representations of the group $$GL_{n+1}(2)$$GLn+1(2)
, 2018A. Zalesski
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Modular crystalline representations
Russian Mathematical Surveys, 1988Let K be a local field of characteristic 0 (i.e. complete with respect to a discrete valuation) with perfect residue field k of characteristic \(p>0.\) Let \(\bar K\) be the algebraic closure of K and \(G=Gal(\bar K/K)\). Let \(K_ 0\) be the quotient field of the ring of Witt vectors W(k) and let \(e=[K:K_ 0]\) be the absolute ramification index of K ...
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Weights of modular representations
Mathematical Notes of the Academy of Sciences of the USSR, 1972Jordan-Holder series of p-representations of Lie algebras of classical type are studied in this note.
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On modular representations of $$(\bar Q/Q)$$ arising from modular forms
, 1990K. Ribet
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On Rationality of Modular Representations
Bulletin of the London Mathematical Society, 1973openaire +2 more sources
On the Modular Representations of the Symmetric Group
The Annals of Mathematics, 1942Thrall, R. M., Nesbitt, C. J.
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