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This short summary of recent developments in quantum compact groups and star products is divided into 2 parts. In the first one we recast star products in a more abstract form as deformations and review its recent developments. The second…

High Energy Physics - Theory · Physics 2008-02-03 M. Flato , D. Sternheimer

We prove the $C^{1,1}$-regularity for stationary $C^{1,\alpha}$ ($\alpha\in(0,1)$) solutions to the multiple membrane problem. This regularity estimate was essentially used in our recent work on Yau's four minimal spheres conjecture.

Analysis of PDEs · Mathematics 2024-06-18 Zhichao Wang , Xin Zhou

Golodness of 2-dimensional simplicial complexes is studied through polyhedral products, and combinatorial and topoogical characterization of Golodness of surface triangulations is given. An answer to the question of Berglund is also given…

Algebraic Topology · Mathematics 2017-03-20 Kouyemon Iriye , Daisuke Kishimoto

We carry out a detailed investigation of congruence half-factorial Krull monoids with finite cyclic class group and related problems. Specifically, we determine precisely all relatively large values that can occur as a minimal distance of a…

Number Theory · Mathematics 2017-09-05 A Plagne , Wolfgang Schmid

In a couple of previous papers, we initiated a systematic study of semihypergroups and had a thorough discussion on certain analytic and algebraic aspects associated to this class of objects. In this article, we introduce and examine…

Functional Analysis · Mathematics 2022-04-11 Choiti Bandyopadhyay

Semi-linear elliptic boundary problems with non-linearities of product type are considered, in particular the stationary Navier--Stokes equations. Regularity and existence results are dealt with in the Besov and Triebel--Lizorkin spaces,…

Analysis of PDEs · Mathematics 2017-04-25 Jon Johnsen

Developed by Buchberger for commutative polynomial rings, Groebner Bases are frequently applied to solve algorithmic problems, such as the congruence problem for ideals. Until now, these ideas have been transmitted to different in part…

Rings and Algebras · Mathematics 2009-03-31 Birgit Reinert

Let $X_n = \{1,2,\dots,n\}$ be a finite set $(n\geq 2)$ and $T_n$ the full transformation semigroup on $X_n$. For a positive integer $l\leq n-1$, we define $$T_n(l) = \{\alpha\in T_n \colon \forall x,y\in X_n,\, |x-y| = l \;\Rightarrow\;…

Group Theory · Mathematics 2024-06-04 Worachead Sommanee

Arithmetical invariants---such as sets of lengths, catenary and tame degrees---describe the non-uniqueness of factorizations in atomic monoids. We study these arithmetical invariants by the monoid of relations and by presentations of the…

Commutative Algebra · Mathematics 2010-06-23 Víctor Blanco , Pedro A. García-Sánchez , Alfred Geroldinger

We prolong research of Schroder quasigroups and Schroder T-quasigroups.

Group Theory · Mathematics 2022-06-28 V. Shcherbacov

A nonstandard system of differential equations describing two-species phase segregation is considered. This system naturally arises in the asymptotic analysis recently done by Colli, Gilardi, Krejci and Sprekels as the diffusion coefficient…

Analysis of PDEs · Mathematics 2015-04-09 Pierluigi Colli , Gianni Gilardi , Jürgen Sprekels

We prove that a semiregular topological space $X$ is completely regular if and only if its topology is generated by a normal quasi-uniformity. This characterization implies that each regular paratopological group is completely regular. This…

General Topology · Mathematics 2021-11-01 Taras Banakh , Alex Ravsky

We research the location of the zeros of the Eisenstein series and the modular functions from the Hecke type Faber polynomials associated with the normalizers of congruence subgroups which are of genus zero and of level at most twelve. In…

Number Theory · Mathematics 2008-03-25 Junichi Shigezumi

We consider inhomogeneous matrix products over max-plus algebra, where the matrices in the product satisfy certain assumptions under which the matrix products of sufficient length be rank-one, as it was shown in [6][L. Shue, B.D.O.…

Rings and Algebras · Mathematics 2019-04-15 Arthur Kennedy Cochran Patrick , Sergei Sergeev , Štefan Berežný

In this paper we present the construction of explicit quasi-isomorphisms that compute the cyclic homology and periodic cyclic homology of crossed-product algebras associated with (discrete) group actions. In the first part we deal with…

K-Theory and Homology · Mathematics 2017-09-26 Raphael Ponge

We associate a 2-complex to the following data: a presentation of a semigroup $S$ and a transitive action of $S$ on a set $V$ by partial transformations. The automorphism group of the action acts properly discontinuously on this 2-complex.…

Group Theory · Mathematics 2009-06-01 Benjamin Steinberg

This thesis starts from a review on current research on the local hypoellipticity of the $\bar\partial$-Neumann problem. It presents the classical method of regularity from estimates of the energy: subelliptic as well as superlogarithmic.…

Complex Variables · Mathematics 2014-12-16 Martino Fassina

The local structures of enveloping semigroups of simple groups are investigated. All J-coirreducible connected stabilizer submonoids are determined. The notion of a navel of a reductive monoid is introduced. The cross-section lattice of the…

Algebraic Geometry · Mathematics 2019-12-16 Mahir Bilen Can

The aim of this paper is to solve a problem proposed by Dominique Bourn: to provide a categorical-algebraic characterisation of groups amongst monoids and of rings amongst semirings. In the case of monoids, our solution is given by the…

Category Theory · Mathematics 2017-11-17 Andrea Montoli , Diana Rodelo , Tim Van der Linden

We study the partial Brauer monoid and its planar submonoid, the Motzkin monoid. We conduct a thorough investigation of the structure of both monoids, providing information on normal forms, Green's relations, regularity, ideals, idempotent…

Group Theory · Mathematics 2017-12-14 Igor Dolinka , James East , Robert D. Gray