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We define the excedance number on the complex reflection groups and compute its multidistribution with the number of fixed points on the set of involutions in these groups. We use some recurrence formulas and generating functions…

Combinatorics · Mathematics 2007-05-23 Eli Bagno , David Garber , Toufik Mansour

We obtain explicit upper bounds for the number of irreducible factors for a class of compositions of polynomials in several variables over a given field. In particular, some irreducibility criteria are given for this class of compositions…

Number Theory · Mathematics 2007-05-23 Anca Iuliana Bonciocat , Alexandru Zaharescu

We prove irreducibility and mutual inequivalence for certain unitary representations of R. Thompson's groups F and T.

Operator Algebras · Mathematics 2019-06-25 Vaughan F. R. Jones

We construct the HNN extension of discrete quantum groups, we study their representation theory and we show that an HNN extension of amenable discrete quantum groups is K-amenable.

Operator Algebras · Mathematics 2012-04-17 Pierre Fima

We construct the augmentation representation. It is a representation of the fundamental group of the link complement associated to an augmentation of the framed cord algebra. This construction connects representations of two link invariants…

Geometric Topology · Mathematics 2022-08-16 Honghao Gao

We give parameterizations of the irreducible representations of finite groups of Lie type in their defining characteristic.

Representation Theory · Mathematics 2016-09-12 Olivier Brunat , Frank Lübeck

In this paper we classify extensions between irreducible finite conformal modules over the Virasoro algebra, over the current algebras and over their semidirect sums.

q-alg · Mathematics 2008-02-03 Shun-Jen Cheng , Victor Kac , Minoru Wakimoto

In this paper we completely classify irreducible tensor products of covering groups of symmetric and alternating groups in characteristic $\not=2$.

Representation Theory · Mathematics 2021-05-10 Lucia Morotti

Let $G/H$ be a $p$-adic symmetric space. We compute explicitly the higher relative extension groups for all discrete series representations of $G$ in two examples: the symplectic case and the linear case. The results have immediate…

Representation Theory · Mathematics 2023-12-19 Chang Yang

We study group extensions of Finite Abelian Groups using matrices. We also prove a Theorem for equivalence of extensions using matrices.

Group Theory · Mathematics 2018-02-16 Guhan Venkat

We state a conjecture on the reduction modulo the defining characteristic of a unipotent representation of a finite reductive group.

Representation Theory · Mathematics 2018-11-12 G. Lusztig

We define the notion of accessibility for a pro-$p$ group. We prove that finitely generated pro-$p$ groups are accessible given a bound on the size of their finite subgroups. We then construct a finitely generated inaccessible pro-$p$…

Group Theory · Mathematics 2018-11-07 Gareth Wilkes

We continue our work on understanding Howe correspondences by using theta representations from p-adic groups to compact groups. We prove some results for unitary theta representations of compact groups with respect to the induction and…

Representation Theory · Mathematics 2021-12-03 Chun-Hui Wang

We address the problem of finding necessary and sufficient conditions for an arbitrary group, not necessarily finite, to admit a faithful irreducible representation over an arbitrary field.

Representation Theory · Mathematics 2016-01-13 Fernando Szechtman

We derive "numerical" criteria for the existence of embeddings of representations of finite dimensional algebras.

Representation Theory · Mathematics 2014-06-23 Kathrin Kerkmann , Markus Reineke

For any finite group G it is an interesting question to ask which ordinary irreducible representations of G remain irreducible in a given characteristic p. We answer this question for p=2 when G is the proper double cover of the alternating…

Representation Theory · Mathematics 2020-08-06 Matthew Fayers

The Weil representation of the symplectic group associated to a finite abelian group of odd order is shown to have a multiplicity-free decomposition. When the abelian group is p-primary, the irreducible representations occurring in the Weil…

Representation Theory · Mathematics 2015-05-19 Kunal Dutta , Amritanshu Prasad

We prove that for a suitable class of representations of free group tensor products are generically irreducible. In particular we prove that there exist irreducible boundary realizations with infinite dimensional fiber.

Group Theory · Mathematics 2023-08-29 Waldemar Hebisch

We give an elementary analysis of the multiplicator group of the Galilei group in 1+2 dimensions $G^{\uparrow}_{+}$. For a non-trivial multiplicator we give a list of all the corresponding projective unitary irreducible representations of…

High Energy Physics - Theory · Physics 2009-10-22 D. R. Grigore

We continue the study of glider representations of finite groups $G$ with given structure chain of subgroups $e \subset G_1 \subset \ldots \subset G_d = G$. We give a characterization of irreducible gliders of essential length $e \leq d$…

Representation Theory · Mathematics 2019-10-15 Frederik Caenepeel , Fred Van Oystaeyen
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