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Let $R$ be a commutative ring with unit. We consider the homotopy theory of the category of spectral sequences of $R$-modules with the class of weak equivalences given by those morphisms inducing a quasi-isomorphism at a certain fixed page.…

Algebraic Topology · Mathematics 2023-02-22 Muriel Livernet , Sarah Whitehouse

We investigate properties of the odd Khovanov homology, compare and contrast them with those of the original (even) Khovanov homology, and discuss applications of the odd Khovanov homology to other areas of knot theory and low-dimensional…

Geometric Topology · Mathematics 2018-06-20 Alexander N. Shumakovitch

This paper extends some results of Hatcher and Quinn beyond the metastable range. We give a bordism theoretic obstruction to deforming a map between manifolds simultaneously off of a collection of pairwise disjoint submanifolds under the…

Algebraic Topology · Mathematics 2019-05-29 John R. Klein , Bruce Williams

We give an extension of Bochner's criterion for the almost periodic functions. By using our main result, we extend two results of A. Haraux. The first is a generalization of Bochner's criterion which is useful for periodic dynamical…

Classical Analysis and ODEs · Mathematics 2023-01-03 Philippe Cieutat

We derive certain boundary conditions in Nahm's equations by considering a system of N parallel D1-branes perpendicular to a D3-brane in type IIB string theory.

High Energy Physics - Theory · Physics 2009-10-31 Dimitrios Tsimpis

We show that a finite collection of stable subgroups of a finitely generated group has finite height, finite width and bounded packing. We then use knowledge about intersections of conjugates to characterize finite families of…

Geometric Topology · Mathematics 2017-02-06 Yago Antolín , Mahan Mj , Alessandro Sisto , Samuel J. Taylor

We provide a classification of the homogeneous 3-dimensional permutation structures, i.e. homogeneous structures in a language of 3 linear orders, partially answering a question of Cameron. We also arrive at a natural description of all…

Logic · Mathematics 2020-02-26 Samuel Braunfeld

This paper continues the work which attempts to understand the general properties of the graded algebras associated with Hecke symmetries without a restriction on the parameter q of the Hecke relation imposed in earlier results.

Rings and Algebras · Mathematics 2019-03-22 Serge Skryabin

We prove metric rigidity for complete manifolds supporting solutions of certain second order differential systems, thus extending classical works on a characterization of space-forms. In the route, we also discover new characterizations of…

Differential Geometry · Mathematics 2009-03-06 Stefano Pigola , Michele Rimoldi

Some properties of Chern-Simons terms are presented and their physical utility is surveyed.

Mathematical Physics · Physics 2007-05-23 R. Jackiw

It is well known that Barr and Beck's definition of comonadic homology makes sense also with a functor of coefficients taking values in a semi-abelian category instead of an abelian one. The question arises whether such a homology theory…

Algebraic Topology · Mathematics 2009-04-16 Julia Goedecke , Tim Van der Linden

We initiate the study of reducts of relational structures up to primitive positive interdefinability: After providing the tools for such a study, we apply these tools in order to obtain a classification of the reducts of the logic of…

Logic · Mathematics 2010-01-16 Manuel Bodirsky , Hubie Chen , Michael Pinsker

We consider constrained Horn clause solving from the more general point of view of solving formula equations. Constrained Horn clauses correspond to the subclass of Horn formula equations. We state and prove a fixed-point theorem for Horn…

Logic in Computer Science · Computer Science 2021-09-13 Stefan Hetzl , Johannes Kloibhofer

We give a definition of topological entropy for tree shifts, prove that the limit in the definition exists, and show that it dominates the topological entropy of the associated one-dimensional shift of finite type when the labeling of the…

Dynamical Systems · Mathematics 2018-05-29 Karl Petersen , Ibrahim Salama

We use the Euler characteristic of the orbit category of a finite group to establish equivalences between theorems of Frobenius and K.S. Brown and between theorems of Steinberg and L. Solomon.

Group Theory · Mathematics 2019-03-12 Jesper M. Møller

In this article we prove some theorems related to the triplets of triangles, homological two by two. These theorems will be used later to build triplets of triangles two by two tri-homological.

General Mathematics · Mathematics 2011-04-14 Ion Patrascu , Florentin Smarandache

A new mechanism for the parity doublers in hadrons is suggested.

General Physics · Physics 2007-08-08 A. E. Inopin

We study several properties of multihomogeneous prime ideals. We show that the multigraded generic initial ideal of a prime has very special properties, for instance, its radical is Cohen-Macaulay. We develop a comprehensive study of…

Commutative Algebra · Mathematics 2023-10-09 Alessio Caminata , Yairon Cid-Ruiz , Aldo Conca

We study centralisers of finite order automorphisms of generalisations of Thompson's group F and conjugacy classes of finite subgroups in finite extensions of these groups. In particular, we show that centralisers of finite automorphisms in…

Group Theory · Mathematics 2010-02-10 D. H. Kochloukova , C. Martínez-Pérez , B. E. A. Nucinkis

The problem of characterization of Gibbs random fields is considered. Various Gibbsianness criteria are obtained using the earlier developed one-point framework which in particular allows to describe random fields by means of either…

Probability · Mathematics 2010-04-05 Serguei Dachian , Boris Nahapetian
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