Results 11 to 20 of about 166,274 (327)
Representations of Modular Skew Group Algebras [PDF]
In this paper we study representations of skew group algebras $\Lambda G$, where $\Lambda$ is a connected, basic, finite-dimensional algebra (or a locally finite graded algebra) over an algebraically closed field $k$ with characteristic $p \geqslant 0 ...
Li, Liping
core +4 more sources
Modular representations of Loewy length two [PDF]
Let G be a finite p-group, K a field of characteristic p, and J the radical of the group algebra K[G]. We study modular representations using some new results of the theory of extensions of modules.
M. E. Charkani, S. Bouhamidi
doaj +3 more sources
Hyperelliptic jacobians and modular representations [PDF]
The paper will appear in Texel volume "Moduli of abelian varieties" (Texel Island 1999), Birkh ...
Yuri G. Zarhin
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Ordinary representations and modular forms [PDF]
Let \(p\) be a prime, and fix on embedding of \(\overline{\mathbb{Q}}\) into \(\overline{\mathbb{Q}}_p\). Let \(f\) be a new form of weight \(k\geq 2\), level \(N\) and character \(\psi\). Let \(\rho_f: \text{Gal} (\overline{\mathbb{Q}}/ \mathbb{Q})\to \text{GL}_2 (\overline{\mathbb{Q}}_p)\) be a continuous representation attached to \(f\) by Eichler ...
Skinner, C. M., Wiles, A. J.
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Coxeter Orbits and Modular Representations [PDF]
AbstractWe study the modular representations of finite groups of Lie type arising in the cohomology of certain quotients of Deligne-Lusztig varieties associated with Coxeter elements. These quotients are related to Gelfand-Graev representations and we present a conjecture on the Deligne-Lusztig restriction of Gelfand-Graev representations. We prove the
Bonnafé, Cédric, Rouquier, Raphaël
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Modularity of Galois representations [PDF]
This paper is essentially the text of the author’s lecture at the 2001 Journées Arithmétiques. It addresses the problem of identifying in Galois-theoretic terms those two-dimensional, p-adic Galois representations associated to holomorphic Hilbert modular newforms.
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Fermion mass hierarchies, large lepton mixing and residual modular symmetries
In modular-invariant models of flavour, hierarchical fermion mass matrices may arise solely due to the proximity of the modulus τ to a point of residual symmetry.
P. P. Novichkov +2 more
doaj +1 more source
Seven Small Simple Groups Not Previously Known to Be Galois Over
In this note we realize seven small simple groups as Galois groups over Q. The technique that we employ is the determination of the images of Galois representations attached to modular and automorphic forms, relying in two cases on recent results of ...
Luis Dieulefait +2 more
doaj +1 more source
Modular representations with additional conditions of the semigroup T2 × S2 .
We describe matrix problems of nite type associated with modular representations of the direct product of the symmetric semigroup and symmetric group of degree 2. In each case we obtain an explicit classication of the corresponding representations.
В. М. Бондаренко +1 more
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Modular A 5 symmetry for flavour model building
In the framework of the modular symmetry approach to lepton flavour, we consider a class of theories where matter superfields transform in representations of the finite modular group Γ5 ≃ A 5.
P. P. Novichkov +3 more
doaj +1 more source

