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An algebraization of the notion of topology has been proposed more than seventy years ago in a classical paper by McKinsey and Tarski. However, in McKinsey and Tarski's setting the model theoretical notion of homomorphism does not…

General Topology · Mathematics 2025-07-24 Paolo Lipparini

In 1995 I wrote a paper: "A Speed Limit for Evolution" whose main result was that evolution must proceed rather slowly, in accordance with the earlier views and intuitions of many authors. The abstract of the paper said: "The genetic…

Populations and Evolution · Quantitative Biology 2022-12-02 Robert Worden

In his paper of 2000, Kenneth B. Stolarsky made various observations and conjectures about discriminants and generating functions of certain types of Chebyshev-like polynomials. We prove several of these conjectures. One of our proofs…

Complex Variables · Mathematics 2016-01-19 Khang Tran

We propose a new refinement of the McKay conjecture and we prove it for symmetric groups.

Representation Theory · Mathematics 2026-05-15 Eugenio Giannelli

In the present paper we introduce and study the notion of an equivariant pretheory: basic examples include equivariant Chow groups, equivariant K-theory and equivariant algebraic cobordism. To extend this set of examples we define an…

Algebraic Geometry · Mathematics 2013-02-07 Stefan Gille , Kirill Zainoulline

In 2008, Loday shed light on the existence of Hopf-Boreltheorems for operads. Using the vocabulary of category theory, Livernet,Mesablishvili and Wisbauer extended such theorems to monads. In bothcases, the reasoning was to start from a…

Combinatorics · Mathematics 2019-01-09 Emily Burgunder , Bérénice Delcroix-Oger

This is about the paper by Thawhat Changphas and Nawamin Phaipong in Quasigroups and Related Systems 22 (2014), 193--200.

General Mathematics · Mathematics 2015-10-09 Niovi Kehayopulu

The purpose of this paper is to report on the unpublished manuscript [O] by T. Okuyama where are proved some conjectures generalizing to homotopy categories the theorems of [CaRi] and [LS] holding in derived categories. We refer to the…

Representation Theory · Mathematics 2008-10-07 Marc Cabanes

This paper contains two results concerning the equivariant K-theory of toric varieties. The first is a formula for the equivariant K-groups of an arbitrary affine toric variety, generalizing the known formula for smooth ones. In fact, this…

K-Theory and Homology · Mathematics 2008-09-22 Suanne Au , Mu-wan Huang , Mark E. Walker

L'objet de cet article d'exposition est de pr\'esenter une introduction \`a l'article "The ext algebra of a quantized cycle" \'ecrit en collaboration avec Damien Calaque, et d'expliquer plus g\'en\'eralement comment le dictionnaire entre…

Algebraic Geometry · Mathematics 2019-06-07 Julien Grivaux

The purpose of this paper is to develop a theory of $(\infty, 1)$-stacks, in the sense of Hirschowitz-Simpson's `Descent Pour Les n-Champs', using the language of quasi-category theory and the author's local Joyal model structure. The main…

Algebraic Geometry · Mathematics 2020-07-08 Nicholas Meadows

The tensor product of $\mathbb{A}^1$-invariant sheaves with transfers introduced by Voevodsky is generalized to reciprocity sheaves via the theory of modulus presheaves with transfers. We prove several general properties of this…

Algebraic Geometry · Mathematics 2021-07-07 Kay Rülling , Rin Sugiyama , Takao Yamazaki

In this article I generalise previous computations (by K. Kato, T. Hara and myself) of K_1 (only up to p-power torsion) of p-adic group rings of finite non-abelian p-groups in terms of p-adic group rings of abelian subquotients of the…

Number Theory · Mathematics 2010-03-22 Mahesh Kakde

This paper was written, apart from one technical correction, in July and August of 2013. The, then very recent, breakthrough of Y. Zhang \cite{Z} had revived in us an intention to produce a second edition of our book "Opera de Cribro", one…

Number Theory · Mathematics 2014-01-14 J. B. Friedlander , H. Iwaniec

This is the final draft, containing very minor proof-reading corrections. Let G in SL(n,\C) be a finite subgroup and \fie: Y -> X = \C^n/G any resolution of singularities of the quotient space. We prove that crepant exceptional prime…

alg-geom · Mathematics 2008-02-03 Yukari Ito , Miles Reid

Firstly the fluctuation theorems (FT) for expended work in a driven nonequilibrium system, isolated or thermostatted, together with the ensuing Jarzynski work-energy (W-E) relationships, will be discussed and reobtained. Secondly, the…

Statistical Mechanics · Physics 2016-10-31 Carolyne M. Van Vliet

The article presents several methods for the arithmetic of finite abelian groups. We introduce a tool - already used by Delsarte in [1] as I found out later - analogous to Dirichlet's convolution to obtain combinatorial results on these…

Group Theory · Mathematics 2023-05-04 Louis Mallet-Burgues

The main result is a Paley's theory for lacunary Fourier series using semigroup-BMO and $H^1$ spaces. This interpretation allows an extension of Paley's theory to general discrete groups, complementing the work of Rudin for abelian groups…

Functional Analysis · Mathematics 2019-09-17 Tao Mei

This survey wants to give a short introduction to the transversality problem in symplectic field theory and motivate to approach it using the new Fredholm theory by Hofer, Wysocki and Zehnder. With this it should serve as a lead-in for the…

Symplectic Geometry · Mathematics 2010-03-22 Oliver Fabert

These are notes from a 2010 talk. They concern possible ways in which Fukaya categories might be considered as "local", which means glued together from simpler pieces in a loosely sheaf-theoretic sense. As the title suggests, this is purely…

Symplectic Geometry · Mathematics 2011-12-08 Paul Seidel
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