نتایج جستجو برای: ‎irreducible characters‎

تعداد نتایج: 55824  

ژورنال: پژوهش های ریاضی 2020

The Camina triple condition is a generalization of the Camina condition in the theory of finite groups. The irreducible characters of Camina triples have been verified in the some special cases. In this paper, we consider a Camina triple (G,M,N)  and determine the irreducible characters of G in terms of the irreducible characters of M and G/N.  

Journal: :bulletin of the iranian mathematical society 2011
a. heydari b. taeri

Journal: :international journal of group theory 2012
zoltan halasi attila maroti franciska petenyi

we say that a finite group $g$ is conjugacy expansive if for anynormal subset $s$ and any conjugacy class $c$ of $g$ the normalset $sc$ consists of at least as many conjugacy classes of $g$ as$s$ does. halasi, mar'oti, sidki, bezerra have shown that a groupis conjugacy expansive if and only if it is a direct product ofconjugacy expansive simple or abelian groups.by considering a character analo...

Journal: :Journal of Algebra 2000

Journal: :Journal of Algebra 2017

‎‎Here we construct and count all ordinary irreducible characters of Sylow $p$-subgroups of the Steinberg triality groups ${}^3D_4(p^{3m})$.

Journal: :bulletin of the iranian mathematical society 0
h. zhang school of mathematical science‎, ‎huaiyin normal university‎, 111 changjiang west road‎, ‎huaian‎, ‎jiangsu‎, 223300‎, ‎p‎. ‎r‎. ‎china.

‎‎here we construct and count all ordinary irreducible characters of sylow $p$-subgroups of the steinberg triality groups ${}^3d_4(p^{3m})$.

2003
Marko Tadić MARKO TADIĆ

Founding harmonic analysis on classical simple complex groups, I.M. Gelfand and M.A. Naimark in their classical book [GN] posed three basic questions: unitary duals, characters of irreducible unitary representations and Plancherel measures. In the case of reductive p-adic groups, the only series of reductive groups where unitary duals are known are general linear groups. In this paper we reduce...

In this paper, we study the structure of nite Frobenius groups whose non-rational or non-real irreducible characters are linear.

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