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Related papers: About spectrum of $T_2$-quasigroups

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Let $H$ be a numerical semigroup. We give effective bounds for the multiplicity $e(H)$ when the associated graded ring $\operatorname{gr}_\mathfrak{m} K[H]$ is defined by quadrics. We classify Koszul complete intersection semigroups in…

Commutative Algebra · Mathematics 2017-10-18 Jürgen Herzog , Dumitru I. Stamate

We study the spectrum of prime ideals in the tensor-triangulated category of compact equivariant spectra over a finite group. We completely describe this spectrum as a set for all finite groups. We also make significant progress in…

Algebraic Topology · Mathematics 2017-03-16 Paul Balmer , Beren Sanders

We present and discuss isospectral quantum graphs which are not isometric. These graphs are the analogues of the isospectral domains in R2 which were introduced recently and are all based on Sunada's construction of isospectral domains.…

Chaotic Dynamics · Physics 2009-11-11 Ram Band , Talia Shapira , Uzy Smilansky

We construct a class of noncommutative spectra and give the basic properties of the class of noncommutative spectra.

Algebraic Geometry · Mathematics 2011-04-21 Keqin Liu

I prove that quasi-periodic Schr\"odinger operators in arbitrary dimension have some absolutely continuous spectrum.

Spectral Theory · Mathematics 2013-06-20 Helge Krueger

In this paper we investigate about the congruence generated by Y on quasi completely regular semirings and obtained the interval which Y* belongs to on quasi completely regular semirings.

Rings and Algebras · Mathematics 2018-04-27 Sunil Kumar Maity , Rituparna Ghosh

We refer to the set of the orders of elements of a finite group as its spectrum and say that finite groups are isospectral if their spectra coincide. In the paper we determine all finite groups isospectral to the simple groups $S_6(q)$,…

Group Theory · Mathematics 2021-09-14 M. A. Grechkoseeva , A. V. Vasil'ev , M. A. Zvezdina

Distributivity in algebraic structures appeared in many contexts such as in quasigroup theory, semigroup theory and algebraic knot theory. In this paper we give a survey of distributivity in quasigroup theory and in quandle theory.

Rings and Algebras · Mathematics 2016-10-17 Mohamed Elhamdadi

We study the interplay between notions of quasirandomness for additive sets and for hypergraphs. In particular, we show a strong connection between the notions of Gowers uniformity in the additive setting and discrepancy-type measures of…

Combinatorics · Mathematics 2023-05-05 Davi Castro-Silva

The aim of this paper is to present the main constructions of the substructures of an almost groupoid and to discuss their basic properties. The definitions and properties concerning these new algebraic constructions extend to almost…

Group Theory · Mathematics 2026-02-06 Mihai Ivan

We investigate the notion of a subgroup of a quantum group. We suggest a general definition, which takes into account the work that has been done for quantum homogeneous spaces. We further restrict our attention to reductive subgroups,…

Representation Theory · Mathematics 2016-11-15 Georgia Christodoulou

In this paper, we describe the different spectra of the $C_0$-quasi-semigroups by the spectra of their generators. Specially, essential ascent and descent,Drazin invertible, upper and lower semi-Fredholm and semi-Browder spectra.

Spectral Theory · Mathematics 2018-12-19 Abdelaziz Tajmouati , Youness Zahouan

We give an explicit description of the set of element orders for every almost simple group with socle $E_7(q)$.

Group Theory · Mathematics 2026-04-06 Alexander A. Buturlakin , Maria A. Grechkoseeva

A group is coherent if all its finitely generated subgroups are finitely presented. In this article we provide a criterion for positively determining the coherence of a group. This criterion is based upon the notion of the perimeter of a…

Group Theory · Mathematics 2007-05-23 Jonathan P. McCammond , Daniel T. Wise

The group of almost Riordan arrays contains the group of Riordan arrays as a subgroup. In this note, we exhibit examples of pseudo-involutions, involutions and quasi-involutions in the group of almost Riordan arrays.

Combinatorics · Mathematics 2019-01-15 Paul Barry , Nikolaos Pantelidis

We prove some basic properties of quasinearly subharmonic functions and quasinearly subharmonic functions in the narrow sense.

Complex Variables · Mathematics 2016-08-17 Mansour Kalantar

We have developed a formalism that includes both quasibound states with real energies and quantum resonances within the same theoretical framework, and that admits a clean and unambiguous distinction between these states and the states of…

Quantum Physics · Physics 2014-03-11 Curt A. Moyer

We discuss the notion of the universal relatively hyperbolic structure on a group which is used in order to characterize relatively hyperbolic structures on the group. We also study relations between relatively hyperbolic structures on a…

Group Theory · Mathematics 2012-05-11 Yoshifumi Matsuda , Shin-ichi Oguni , Saeko Yamagata

Understanding the electronic properties of quasicrystals, in particular the dependence of these properties on dimension, is among the interesting open problems in the field of quasicrystals. We investigate an off-diagonal tight-binding…

Other Condensed Matter · Physics 2009-11-13 Shahar Even-Dar Mandel , Ron Lifshitz

In this paper, we propose a general mechanism for the existence of quasicrystals in spatially extended systems (partial differential equations with Euclidean symmetry). We argue that the existence of quasicrystals with higher order…

Pattern Formation and Solitons · Physics 2025-02-04 Ian Melbourne , Jens Rademacher , Bob Rink , Sergey Zelik
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