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On the Irreducible Characters of the Groups Sn and An

Siberian Mathematical Journal, 2004
Characters \(\varphi\) and \(\psi\) of a finite group \(G\) are called semiproportional if they are not proportional and there exists a subset \(M\) of \(G\) such that the restrictions of \(\varphi\) and \(\psi\) onto \(M\) and \(G\setminus M\) are proportional. The author obtains a description of all pairs of semiproportional irreducible characters of
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Irreducible Characters and Weights

1985
The central result of this chapter is the Weyl character formula. It establishes a bijection between the irreducible characters of a compact connected Lie group and the integral forms in a distinguished Weyl chamber. The character formula is stated and proved in the first section.
Theodor Bröcker, Tammo tom Dieck
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Character fields and Schur indices of irreducible Weil characters

Journal of Group Theory, 2003
In a previous paper [J. Lond. Math. Soc., II. Ser. 62, No. 2, 423-436 (2000; Zbl 1037.20044)], the authors have defined the Weil representation of the symplectic group over a finite commutative local ring \(R\) of odd characteristic. While they work in greater generality in the paper under review, we will restrict our attention here to the case that ...
Cliff, G., McNeilly, D., Szechtman, F.
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Polynomiality of irreducible characters of the symmetric groups

Journal of Mathematical Sciences, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Irreducible characters of the group S n that are semiproportional on A n

Algebra and Logic, 2008
V A Belonogov, Belonogov V A
exaly  

The irreducible characters of the Sylow p-subgroups of the Chevalley groups D6(p) and E6(p)

Journal of Symbolic Computation, 2019
Alessandro Paolini   +2 more
exaly  

On irreducible characters of the group S n that are semiproportional on A n or S n \A n . VI

Proceedings of the Steklov Institute of Mathematics, 2011
V A Belonogov, Belonogov V A
exaly  

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