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Answering Questions 19.23 and 19.24 from the Kourovka notebook we construct polycyclic groups with arbitrary torsion lengths and give examples of finitely presented groups whose quotients by their torsion subgroups are not finitely…

Group Theory · Mathematics 2024-04-25 Ian J. Leary , Ashot Minasyan

Let $\Gamma$ be a discrete group. When $\Gamma$ is nonamenable, the reduced and full group $C$*-algebras differ and it is generally believed that there should be many intermediate $C$*-algebras, however few examples are known. In this paper…

Operator Algebras · Mathematics 2014-03-21 Matthew Wiersma

This paper presents non-commutative and structural notions of torsor. The two are related by the machinery of Tannaka-Krein duality.

Category Theory · Mathematics 2010-09-24 Thomas Booker , Ross Street

Functional bases of second-order differential invariants of the Euclid, Poincar\'e, Galilei, conformal, and projective algebras are constructed. The results obtained allow us to describe new classes of nonlinear many-dimensional invariant…

Mathematical Physics · Physics 2007-05-23 W. I. Fushchych , Irina Yehorchenko

These informal notes deal with p-adic versions of Heisenberg groups and related matters.

Classical Analysis and ODEs · Mathematics 2011-03-29 Stephen Semmes

We study Hodge representations of absolutely simple Q-algebraic groups with Hodge numbers h = (1,1,...,1). For those groups that are not of type A, we give a classification of the R-irreducible representations; a similar classification for…

Algebraic Geometry · Mathematics 2013-01-24 C. Robles

We give here the exact maximal subgroup growth of two classes of polycyclic groups. Let $G_k = \langle x_1, x_2, ..., x_k \mid x_ix_jx_i^{-1}x_j \text{ for all } i < j \rangle$. So $G_k = \mathbb{Z} \rtimes (\mathbb{Z} \rtimes (\mathbb{Z}…

Group Theory · Mathematics 2019-11-19 Andrew James Kelley , Elizabeth Ciorsdan Dwyer Wolfe

For $n\geq 1$, let $\rho_n$ denote the standard action of $GL_2(\Z)$ on the space $P_n(\Z)\simeq\Z^{n+1}$ of homogeneous polynomials of degree $n$ in two variables, with integer coefficients. For $G$ a non-amenable subgroup of $GL_2(\Z)$,…

Group Theory · Mathematics 2023-10-10 Alain Valette

This paper has been withdrawn by the author. Indeed, the identity Jac(F\_j,Psi)=Psi^s in part 2.2. has to be proved.

Algebraic Geometry · Mathematics 2016-08-16 Joël Briançon

These notes fill in results about oriented percolation that are required for the paper [3] ("Forward clusters for degenerate random environments"). Since these are essentially modifications of results found in other sources (but adapted to…

Probability · Mathematics 2016-03-28 Mark Holmes , Thomas S. Salisbury

This should be the final version of this paper. Numberous minor improvements have been made to the manuscript, one argument has been corrected, and an appendix has been added.

Algebraic Geometry · Mathematics 2007-05-23 Richard Hain , Makoto Matsumoto

We derive two formulae for (A + B)^n, where A and B are elements in a non-commutative, associative algebra with identity.

Rings and Algebras · Mathematics 2017-11-28 Walter Wyss

This paper exhibits two families of unravelled abstract regular polytopes in Coxeter groups of type Bn. For one family they have rank 4 while the other family has arbitrarily large rank.

Group Theory · Mathematics 2021-05-05 Robert Nicolaides , Peter Rowley

This book introduces several new classes of groupoid, like polynomial groupoids, matrix groupoids, interval groupoids,polynomial interval groupoids, matrix interval groupoids and their neutrosophic analogues. Interval groupoid happens to be…

General Mathematics · Mathematics 2010-09-08 W. B. Vasantha Kandasamy , Florentin Smarandache , Moon Kumar Chetry

A group is just non-Dedekind (JND) if it is not a Dedekind group but all of whose proper homomorphic images are Dedekind groups. The aim of the paper is to classify finite JND-groups.

Group Theory · Mathematics 2019-05-21 V. K. Jain , R. P. Shukla

Introduction 1. The two-eigenvalue problem 2. Hecke algebra representations of braid groups 3. Duality of Jones-Wenzl representations 4. Closed images of Jones-Wenzl sectors 5. Distribution of evaluations of Jones polynomials 6. Fibonacci…

Geometric Topology · Mathematics 2019-08-17 Michael H. Freedman , Michael J. Larsen , Zhenghan Wang

The aim of the present short note is to answer the open questions posted by Hern\'andez, Martin, and Rodrigues in {\rm \cite{p1,p2}}. The obtained results give the complete classification of irreducible components in the varieties of Jordan…

Rings and Algebras · Mathematics 2025-12-24 Renato Fehlberg Júnior , Ivan Kaygorodov , Azamat Saydaliyev

We provide a characterization of $J$-class and $J^{mix}$-class unilateral weighted shifts on $l^{\infty}(\mathbb{N})$ in terms of their weight sequences. In contrast to the previously mentioned result we show that a bilateral weighted shift…

Functional Analysis · Mathematics 2008-06-23 George Costakis , Antonios Manoussos

We give an alternative proof to Agol's classification of parabolic generating pairs of non-free Kleinian groups generated by two parabolic transformations. As an application, we give a complete characterisation of epimorphims between…

Geometric Topology · Mathematics 2020-08-05 Shunsuke Aimi , Donghi Lee , Shunsuke Sakai , Makoto Sakuma

Let $p \geqslant 3$ be a prime number and let $n \geqslant 0$ be an integer such that $p-1$ divides $n.$ In this short note we construct a family of $(p,n)$-gonal Riemann surfaces of maximal genus $2np+(p-1)^2$ with more than one…

Algebraic Geometry · Mathematics 2021-05-04 Sebastián Reyes-Carocca
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