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Following [Botur, M., Chajda, I., Hala\v{s}, R.: Are basic algebras residuated structures?, Soft Comput. 14 (2010), 251-255] we discuss the connections between left-residuated partially ordered groupoids and the so-called basic algebras,…

Rings and Algebras · Mathematics 2018-08-31 Ivan Chajda , Jan Kühr

We exhibit a 6-element semigroup that has no finite identity basis but nevertheless generates a variety whose finite membership problem admits a polynomial algorithm.

Group Theory · Mathematics 2014-11-25 Mikhail V. Volkov , Svetlana V. Goldberg , Stanislav I. Kublanovsky

In this short note, we establish some identities containing sums of binomials with coefficients satisfying third order linear recursive relations. As a result and in particular, we obtain general forms of earlier identities involving…

Combinatorics · Mathematics 2010-07-19 Emrah Kilic , Eugen J. Ionascu

This paper investigates the behaviour of rotating binaries. A rotation by $r$ digits to the left of a binary number $B$ exhibits in particular cases the divisibility $l\mid N_1(B)\cdot r+1$, where $l$ is the bit-length of $B$ and $N_1(B)$…

Number Theory · Mathematics 2021-07-20 Anant Gupta , Idriss J. Aberkane , Sourangshu Ghosh , Adrian Abold , Alexander Rahn , Eldar Sultanow

We study the possible dimension vectors of indecomposable parabolic bundles on the projective line, and use our answer to solve the problem of characterizing those collections of conjugacy classes of n by n matrices for which one can find…

Algebraic Geometry · Mathematics 2007-05-23 William Crawley-Boevey

We study bounded width algebras which are minimal in the sense that every proper reduct does not have bounded width. We show that minimal bounded width algebras can be arranged into a pseudovariety with one basic ternary operation. We…

Rings and Algebras · Mathematics 2020-02-17 Zarathustra Brady

We provide a compact exact representation for the distribution of the matrix elements of the Wishart-type random matrices $A^\dagger A$, for any finite number of rows and columns of $A$, without any large N approximations. In particular we…

Mathematical Physics · Physics 2008-11-26 Romuald A. Janik , Maciej A. Nowak

We study definable sets $D$ of SU-rank 1 in $M^{eq}$, where $M$ is a countable homogeneous and simple structure in a language with finite relational vocabulary. Each such $D$ can be seen as a `canonically embedded structure', which inherits…

Logic · Mathematics 2015-03-10 Ove Ahlman , Vera Koponen

What are the distinct ways in which a set of predictor variables can provide information about a target variable? When does a variable provide unique information, when do variables share redundant information, and when do variables combine…

Information Theory · Computer Science 2018-05-04 Conor Finn , Joseph T Lizier

The interest in channel models in which the data is sent as an unordered set of binary strings has increased lately, due to emerging applications in DNA storage, among others. In this paper we analyze the minimal redundancy of binary codes…

Information Theory · Computer Science 2019-10-29 Jin Sima , Netanel Raviv , Jehoshua Bruck

In this paper, the class of quasicomplemented residuated lattices is introduced and investigated, as a subclass of residuated lattices in which any prime filter not containing any dense element is a minimal prime filter. The notion of…

Rings and Algebras · Mathematics 2019-04-24 Saeed Rasouli

This paper deals with join-semilattices whose sections, i.e. principal filters, are pseudocomplemented lattices. The pseudocomplement of a\vee b in the section [b,1] is denoted by a\rightarrow b and can be considered as the connective…

Logic · Mathematics 2021-05-18 Ivan Chajda , Helmut Länger

We introduce the notion of a probabilistic identity of a residually finite group. We prove that a finitely generated linear group satisfies a probabilistic identity if and only if it is virtually solvable. As an application, we prove a…

Group Theory · Mathematics 2016-09-07 Michael Larsen , Aner Shalev

A distributive lattice-ordered magma ($d\ell$-magma) $(A,\wedge,\vee,\cdot)$ is a distributive lattice with a binary operation $\cdot$ that preserves joins in both arguments, and when $\cdot$ is associative then $(A,\vee,\cdot)$ is an…

Logic · Mathematics 2024-08-07 Natanael Alpay , Peter Jipsen , Melissa Sugimoto

In this paper we study the dense elements and the radical of a residuated lattice, residuated lattices with lifting Boolean center, simple, local, semilocal and quasi-local residuated lattices. BL-algebras have lifting Boolean center;…

Logic · Mathematics 2015-02-03 Claudia Mureşan

Several counterexamples in analysis show the existence of some special object with some sort of pathological behavior. We present three different examples where the pathological behavior is not an isolated exception, but it is the "typical"…

Functional Analysis · Mathematics 2020-06-30 Marina Ghisi , Massimo Gobbino

In this paper we consider the enumeration of binary trees avoiding non-contiguous binary tree patterns. We begin by computing closed formulas for the number of trees avoiding a single binary tree pattern with 4 or fewer leaves and compare…

Combinatorics · Mathematics 2012-06-21 Michael Dairyko , Lara Pudwell , Samantha Tyner , Casey Wynn

We consider the problem of designing low-redundancy codes in settings where one must correct deletions in conjunction with substitutions or adjacent transpositions; a combination of errors that is usually observed in DNA-based data storage.…

Information Theory · Computer Science 2021-12-21 Ryan Gabrys , Venkatesan Guruswami , João Ribeiro , Ke Wu

The lattice model of the Weil representation over non-archimedean local field $F$ of odd residual characteristic has been known for decades, and is used to prove the Howe duality conjecture for unramified dual pairs when the residue…

Representation Theory · Mathematics 2012-07-10 Shuichiro Takeda

The discrete variational identity under general bilinear forms on semi-direct sums of Lie algebras is established. The constant $\gamma$ involved in the variational identity is determined through the corresponding solution to the stationary…

Exactly Solvable and Integrable Systems · Physics 2009-11-13 Wen-Xiu Ma
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