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Suppose given a commutative quadrangle in a Verdier triangulated category such that there exists an induced isomorphism on the horizontally taken cones. Suppose that the endomorphism ring of the initial or the terminal corner object of this…

K-Theory and Homology · Mathematics 2007-09-03 Alberto Canonaco , Matthias Kuenzer

An outerplanar graph is a planar graph that has a planar drawing with all vertices on the unbounded face. The matching complex of a graph is the simplicial complex whose faces are subsets of disjoint edges of the graph. In this paper we…

Combinatorics · Mathematics 2024-11-08 Margaret Bayer , Marija Jelić Milutinović , Julianne Vega

It is stated a series of criteria of equicontinuity and normality for classes of space mappings with integral restrictions. It is shown that the found conditions are not only sufficient but also necessary. It is given applications to…

Complex Variables · Mathematics 2010-09-28 V. Ryazanov , E. Sevost'yanov

Simple argument in favour of unitarity, to all orders, of space-like noncommutative theory is given.

High Energy Physics - Theory · Physics 2007-05-23 Piotr Kosinski , Pawel Maslanka

We prove a number of results motivated by global questions of uniformity in computability theory, and universality of countable Borel equivalence relations. Our main technical tool is a game for constructing functions on free products of…

Logic · Mathematics 2020-01-20 Andrew S Marks

In a projective space we fix some set of points, a horizon, and investigate the complement of that horizon. We prove, under some assumptions on the size of lines, that the ambient projective space, together with its horizon, both can be…

Combinatorics · Mathematics 2013-05-22 Mariusz Żynel , Krzysztof Petelczyc

Uniform interpolation properties are defined for equational consequence in a variety of algebras and related to properties of compact congruences on first the free and then the finitely presented algebras of the variety. It is also shown,…

Logic · Mathematics 2019-04-15 S. J. v. Gool , G. Metcalfe , C. Tsinakis

We prove that any smooth rational projective surface over the field of complex numbers has an open covering consisting of 3 subsets isomorphic to affine planes.

Algebraic Geometry · Mathematics 2022-03-23 Jorge Caravantes , J. Rafael Sendra , David Sevilla , Carlos Villarino

The Univalence Principle is the statement that equivalent mathematical structures are indistinguishable. We prove a general version of this principle that applies to all set-based, categorical, and higher-categorical structures defined in a…

Category Theory · Mathematics 2022-08-31 Benedikt Ahrens , Paige Randall North , Michael Shulman , Dimitris Tsementzis

We show that for a nonnegative monotone sequence $\{c_k\}$ the condition $c_kk\to 0$ is sufficient for uniform convergence of the series $\sum_{k=1}^{\infty}c_k\sin k^{\alpha} x$ on any bounded set for $\alpha\in (0,2)$, and for an odd…

Classical Analysis and ODEs · Mathematics 2020-12-01 Kristina Oganesyan

A mechanical linkage is a mechanism made of rigid rods linked together by flexible joints, in which some vertices are fixed and others may move. The partial configuration space of a linkage is the set of all the possible positions of a…

Metric Geometry · Mathematics 2015-02-18 Mickaël Kourganoff

This note contains a newly streamlined version of the original proof that Outer space is contractible.

Group Theory · Mathematics 2015-05-12 Karen Vogtmann

A uniform Roe corona is the quotient of the uniform Roe algebra of a metric space by the ideal of compact operators. Among other results, we show that it is consistent with ZFC that isomorphism between uniform Roe coronas implies coarse…

Operator Algebras · Mathematics 2021-06-18 Bruno de Mendonça Braga , Ilijas Farah , Alessandro Vignati

We give simple conditions on an ambient manifold that are necessary and sufficient for isoperimetric inequalities (for submanifolds) to hold.

Differential Geometry · Mathematics 2010-06-04 Brian White

The problem of neutral fermions subject to an inversely linear potential is revisited. It is shown that an infinite set of bound-state solutions can be found on the condition that the fermion is embedded in an additional uniform background…

Quantum Physics · Physics 2009-11-11 Antonio S. de Castro

Measurability with respect to ideals is tightly connected with absoluteness principles for certain forcing notions. We study a uniformization principle that postulates the existence of a uniformizing function on a large set, relative to a…

Logic · Mathematics 2022-05-31 Sandra Müller , Philipp Schlicht

In this article, we prove the existence of common fixed points for a pair of maps on a $q$-spherically complete $T_0$-ultra-quasi-metric space. The present article is a generalization, in the assymmetric setting of the paper of Rao et…

General Topology · Mathematics 2014-12-04 Collins Amburo Agyingi , Yaé Ulrich Gaba

In combinatorial problems it is sometimes possible to define a $G$-equivariant mapping from a space $X$ of configurations of a system to a Euclidean space $\mathbb{R}^m$ for which a coincidence of the image of this mapping with an…

Algebraic Topology · Mathematics 2008-07-10 Pavle V. M. Blagojevic , Aleksandra S. Dimitrijevic Blagojevic , John McCleary

We study three covering problems in the plane. Our original motivation for these problems come from trajectory analysis. The first is to decide whether a given set of line segments can be covered by up to four unit-sized, axis-parallel…

Computational Geometry · Computer Science 2022-05-03 Joachim Gudmundsson , Mees van de Kerkhof , André van Renssen , Frank Staals , Lionov Wiratma , Sampson Wong

A coloration w of Z^2 is said to be coverable if there exists a rectangular block q such that w is covered with occurrences of q, possibly overlapping. In this case, q is a cover of w. A subshift is said to have the cover q if each of its…

Discrete Mathematics · Computer Science 2018-12-20 Guilhem Gamard
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