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We introduce the notion of an ordered face structure. The ordered face structures to many-to-one computads are like positive face structures to positive-to-one computads. This allow us to give an explicit combinatorial description of…

Category Theory · Mathematics 2008-06-17 Marek Zawadowski

Given two combinatorial identities proved earlier, a new set of variations of these combinatorial identities is listed and proved with the integral representation method. Some identities from literature are shown to be special cases of…

Combinatorics · Mathematics 2017-05-17 M. J. Kronenburg

We prove a coherence theorem for invertible objects in a symmetric monoidal category. This is used to deduce associativity, skew-commutativity, and related results for multi-graded morphism rings, generalizing the well-known versions for…

Category Theory · Mathematics 2014-10-01 Daniel Dugger

We show that any closed formal meromorphic 1-form admits a "partial fraction decomposition", which allows us in particular to define a notion of residue for closed formal meromorphic forms which extends the notion defined for usual forms.

Complex Variables · Mathematics 2018-12-19 Olivier Thom

These notes discuss in an informal manner the construction and some properties of 1- and 2-gerbes. They are mainly based on the author's previous work in this area, which is reviewed here, and to some extent improved upon. The main emphasis…

Category Theory · Mathematics 2007-05-23 Lawrence Breen

We extend the notion of connection in order to be able to study singular geometric structures, namely, we consider a notion of connection on a Lie algebroid which is a natural extension of the usual concept of connection. Using connections,…

Differential Geometry · Mathematics 2007-05-23 Rui Loja Fernandes

A random number of items each independently marked with one of a collection of colours gives rise to the multinomial marking, which generalises binomial thinning. A multivariate version, where previously marked items are then re-marked, has…

Probability · Mathematics 2025-11-19 Matthew Aldridge

We provide a simple method to recognize classical orthogonal polynomials on lattices defined only by their coefficients of the three term recurrence relation.

Classical Analysis and ODEs · Mathematics 2023-01-18 D. Mbouna

Let X be a flexible variety of F be an isomorphism of closed one-dimensional subschemes of $X$. We develop criteria which guarantee that F extends to au automorphism of X.

Algebraic Geometry · Mathematics 2021-04-05 Shulim Kaliman , David Udumyan

An alternative construction, using Witt's formalism, of the Arf-invariant of quadratic forms in characteristic 2.

Number Theory · Mathematics 2025-07-02 Alexis Marin

Although the characterization of ring derivations has an extensive literature, up to now, all of the characterizations have had the following form: additivity and another property imply that the function in question is a derivation. The aim…

Classical Analysis and ODEs · Mathematics 2013-07-03 Eszter Gselmann

We consider recognizable evaluations for a suitable category of oriented two-dimensional cobordisms with corners between finite unions of intervals. We call such cobordisms thin flat surfaces. An evaluation is given by a power series in two…

Quantum Algebra · Mathematics 2021-03-03 Mikhail Khovanov , You Qi , Lev Rozansky

We prove that it is decidable whether a one-sided shift of finite type is conjugate to a one-sided Hom-shift, and whether a tree-shift of finite type is conjugate to a Hom tree-shift. The proof uses Williams's theory for one-sided shifts

Formal Languages and Automata Theory · Computer Science 2025-09-30 Marie-Pierre Béal , Alexi Block Gorman

We formulate several polynomial identities. One side of these identities has a nice simple form. Whereas the other has a form of a polynomial whose coefficients contain binomial coefficients double factorials or (and) rising factorials. The…

Probability · Mathematics 2023-02-09 Paweł J. Szabłowski

We study finite morphisms of varieties and the link between their top multiplicity loci under certain assumptions. More precisely, we focus on how to determine that link in terms of the spaces of arcs of the varieties.

Algebraic Geometry · Mathematics 2021-08-19 A. Bravo , S. Encinas

We improve on Gonek-Montgomery's quantitative version of Kronecker's approximation theorem.

Number Theory · Mathematics 2024-05-14 Daria Maksimova

We classify the harmonic morphisms with one-dimensional fibres (1) from real-analytic conformally-flat Riemannian manifolds of dimension at least four, and (2) between conformally-flat Riemannian manifolds of dimensions at least three.

Differential Geometry · Mathematics 2007-05-23 Radu Pantilie

The paper develops an abstract (over-approximating) semantics for double-pushout rewriting of graphs and graph-like objects. The focus is on the so-called materialization of left-hand sides from abstract graphs, a central concept in…

Logic in Computer Science · Computer Science 2019-02-14 Andrea Corradini , Tobias Heindel , Barbara König , Dennis Nolte , Arend Rensink

We consider the problem of birationally modifying a morphism of complete varieties to make it a morphism from a nonsingular variety to a normal variety. Our main result is to give a counterexample to this problem. This example also is a…

Algebraic Geometry · Mathematics 2007-05-23 Steven Dale Cutkosky

The morphism axiom for n-angulated categories states that a morphism between the bases of two n-angles can be extended to a morphism of n-angles. We show that this axiom is redundant. For triangulated categories, this was proved by J.P.…

Category Theory · Mathematics 2016-01-27 Emilie Arentz-Hansen , Petter Andreas Bergh , Marius Thaule
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