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Starting with group graded Morita equivalences, we obtain Morita equivalences for tensor products and wreath products.

Representation Theory · Mathematics 2020-07-16 Virgilius-Aurelian Minuta

We characterise the group property of being with infinite conjugacy classes for wreath products of groups

Group Theory · Mathematics 2007-05-23 Jean-Philippe Preaux

We show that a wreath product of two finitely generated abelian groups is LERF. Consequently the free metabelian groups are LERF.

Group Theory · Mathematics 2007-05-23 Roger C. Alperin

Recently G. Bhattacharyya, S.Y. Song and R. Tanaka began to study Terwilliger algebras of wreath products of one-class association schemes. K. Kim determined the structure of Terwilliger algebras of wreath products by one-class association…

Rings and Algebras · Mathematics 2015-03-10 Kijung Kim

We study generalisations of conjugacy separability in restricted wreath products of groups. We provide an effective upper bound for $\mathcal{C}$-conjugacy separability of a wreath product $A \wr B$ in terms of the $\mathcal{C}$-conjugacy…

Group Theory · Mathematics 2022-04-22 Michal Ferov , Mark Pengitore

We study the homological finiteness property FPm of permutational wreath products.

Group Theory · Mathematics 2016-06-28 Laurent Bartholdi , Yves de Cornulier , Dessislava Kochloukova

In this article, we initiate the study of the large-scale geometry of permutational wreath products of the form $F\wr_{H/N}H$, where $H$ is finitely presented and where $N$ is a normal subgroup of $H$ satisfying a certain assumption of non…

Group Theory · Mathematics 2025-03-19 Vincent Dumoncel

Let $\mathcal{S}$ be a sequence of finite perfect transitive permutation groups with uniformly bounded number of generators. We prove that the infinitely iterated wreath product in product action of the groups in $\mathcal{S}$ is…

Group Theory · Mathematics 2016-03-18 Matteo Vannacci

We study a family of hereditarily just infinite profinite groups obtained by iterated wreath products introduced by J. Wilson in 2010. We find explicit generators for this family in a number of cases using combinatorial methods. We then…

Group Theory · Mathematics 2015-06-02 Matteo Vannacci

We review a class of modules for the wreath product S(m) wr S(n) of two symmetric groups which are analogous to the Specht modules of the symmetric group, and prove a pair of branching rules for this family of modules. These branching rules…

Representation Theory · Mathematics 2020-01-22 Reuben Green

The irreducible spin character values of the wreath products of the hyperoctahedral groups with an arbitrary finite group are determined.

Representation Theory · Mathematics 2017-04-12 Xiaoli Hu , Naihuan Jing

The generating functional for Green functions of quark currents is given in closed form to next-to-leading order in the low-energy expansion for chiral SU(3), including one-loop amplitudes with up to three meson propagators. Matrix elements…

High Energy Physics - Phenomenology · Physics 2009-11-11 R. Unterdorfer , G. Ecker

We have improved the tree-level model of Ref arXiv:1004.5484 [hep-ph] for weak production of kaons off nucleons by partially restoring unitarity. This is achieved by imposing Watson's theorem to the dominant vector and axial-vector…

High Energy Physics - Phenomenology · Physics 2021-05-12 E. Saul-Sala , J. E. Sobczyk , M. Rafi Alam , L. Alvarez-Ruso , J. Nieves

Using an action of the Richardson-Springer monoid on involutions, we study the weak order on the variety of complete quadrics. Maximal chains in the poset are explicitly determined. Applying results of Brion, our calculations describe…

Combinatorics · Mathematics 2012-03-09 Mahir Bilen Can , Michael Joyce

When a ribbon or tube is twisted far enough it forms buckles and wrinkles. Its new geometry can be strikingly ordered, or hopelessly disordered. Here we study this process in a tube with hybrid boundary conditions: one end a cylinder, and…

Soft Condensed Matter · Physics 2025-11-27 Pan Dong , Nathan C. Keim , Joseph D. Paulsen

We show that the Coxeter-sortable elements in a finite Coxeter group W are the minimal congruence-class representatives of a lattice congruence of the weak order on W. We identify this congruence as the Cambrian congruence on W, so that the…

Combinatorics · Mathematics 2026-05-13 Nathan Reading

For a non-cyclic finite group $X$ let $\sigma(X)$ be the least number of proper subgroups of $X$ whose union is $X$. Precise formulas or estimates are given for $\sigma(S \wr C_{m})$ for certain nonabelian finite simple groups $S$ where…

Group Theory · Mathematics 2012-11-26 Martino Garonzi , Attila Maroti

Let $\mathbb Z/d\mathbb Z \wr \mathfrak S_n$ denote the wreath product of the cyclic group $\mathbb Z/d\mathbb Z$ with the symmetric group $\mathfrak S_n$. We define generating functions for monomial (induced one-dimensional) characters of…

Combinatorics · Mathematics 2020-07-17 Mark Skandera

For a monoid $M$ and a subsemigroup $S$ of the full transformation semigroup $T_n$, the wreath product $M\wr S$ is defined to be the semidirect product $M^n\rtimes S$, with the coordinatewise action of $S$ on $M^n$. The full wreath product…

Group Theory · Mathematics 2018-05-15 Ying-Ying Feng , Asawer Al-Aadhami , Igor Dolinka , James East , Victoria Gould

We study the structure constants of the class algebra $R_Z(G_n)$ of the wreath products $G_n$ associated to an arbitrary finite group G with respect to the basis of conjugacy classes. We show that a suitable filtration on $R_Z(G_n)$ gives…

Quantum Algebra · Mathematics 2007-05-23 Weiqiang Wang
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