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In this paper, the notion of generic transversality and its characterization are given. The characterization is also a further improvement of the basic transversality result and its strengthening which was given by John Mather.

Geometric Topology · Mathematics 2019-09-18 Shunsuke Ichiki

We introduce some generalizations of the Euler-Kronecker constant of a number field and study their arithmetic nature.

Number Theory · Mathematics 2024-02-21 Neelam Kandhil , Rashi Lunia

The purpose of this note is to consider a number of straightforward generalizations of the Pirogov-Sinai theory which can be covered by minor additions to the canonical texts. These generalizations are well-known among the adepts of the…

Mathematical Physics · Physics 2026-04-28 A. Mazel , I. Stuhl , Y. Suhov

In Grayson's combinatorial description of higher K-groups, the generators are bounded acyclic binary multi-complexes of arbitrary size. Generalising work by Kasprowski, Winges and the author, we show in this paper that multi-complexes of…

K-Theory and Homology · Mathematics 2026-05-28 Bernhard Köck

The Euclidean algorithm makes possible a simple but powerful generalization of Taylor's theorem. Instead of expanding a function in a series around a single point, one spreads out the spectrum to include any number of points with given…

Numerical Analysis · Mathematics 2007-10-02 Garret Sobczyk

We present a theory of reduction for Courant algebroids as well as Dirac structures, generalized complex, and generalized K\"ahler structures which interpolates between holomorphic reduction of complex manifolds and symplectic reduction.…

Differential Geometry · Mathematics 2007-06-13 Henrique Bursztyn , Gil R. Cavalcanti , Marco Gualtieri

We verify a conjecture of Voevodsky, concerning the slices of co-operations in motivic $K$-theory.

K-Theory and Homology · Mathematics 2017-05-17 Pablo Pelaez , Charles Weibel

We study the generalized Hankel transform of the family of sequences satisfying the recurrence relation $a_{n+1} = \bigl(\alpha + \frac{\beta}{n+\gamma}\bigr) a_n$. We apply the obtained formula to several particular important sequences.…

Combinatorics · Mathematics 2012-03-27 Mario Garcia-Armas

This article is the first in a series of three papers, whose scope is to give new proofs to the well known theorems of Calder\'{o}n, Coifman, McIntosh and Meyer. Here we treat the case of the first commutator and some of its…

Classical Analysis and ODEs · Mathematics 2012-01-19 Camil Muscalu

Recent work has generalized the Furstenberg correspondence between sets of integers and dynamical systems to versions which involve sequences of finite graphs or sequences of $L^\infty$ functions. We give a unified version of the theorem…

Dynamical Systems · Mathematics 2008-04-18 Henry Towsner

We bring an abstract model theory perspective to interpolation. We ask, what is the role of interpolation in the study of extensions of first order logic, such as infinitary logics, generalized quantifiers and higher order logics? The…

Logic · Mathematics 2025-07-28 Jouko Väänänen

We extend Kaprekar's Routine for a large class of applications. We also give particular examples of this generalization as alternatives to Kaprekar's Routine and Number. Some open questions about the length of the iterations until reaching…

General Mathematics · Mathematics 2010-05-19 Florentin Smarandache

We generalize the concept of $r$-point clusters of a scheme $S$ to $r$-relative clusters of a $B$-scheme $\mathcal{S}$. Define schemes $Cl_r$ that naturally parametrize the $r$-relative clusters which generalize the Kleiman's construction…

Algebraic Geometry · Mathematics 2019-04-24 Pau Brustenga

Using jagged overpartitions, we give three generalizations of a weighted word version of Capparelli's identity due to Andrews, Alladi, and Gordon and present several corollaries.

Number Theory · Mathematics 2018-11-28 Jehanne Dousse , Jeremy Lovejoy

The fundamental quantities of potential scattering theory are generalized to accommodate long-range interactions. New definitions for the scattering amplitude and wave operators valid for arbitrary interactions including potentials with a…

Nuclear Theory · Physics 2009-02-05 A. S. Kadyrov , I. Bray , A. M. Mukhamedzhanov , A. T. Stelbovics

We give recurrence relations for any family of generalized Appell polynomials unifying so some known recurrences of many classical sequences of polynomials. Our main tool to get our goal is the Riordan group. We use the product of Riordan…

Combinatorics · Mathematics 2009-07-02 A. Luzon , M. A. Morón

We tackle the regularisation of a differential system related to generalised Krawtchouk polynomials. We show a straightforward connection between certain auxiliary quantities involving the recurrence coefficients of these polynomials and…

Classical Analysis and ODEs · Mathematics 2026-03-31 Galina Filipuk , Juan F. Mañas-Mañas , Juan J. Moreno-Balcázar , Cristina Rodríguez-Perales

We discuss a recent line of research investigating inverse theorems with respect to general k-wise correlations, and explain how such correlations arise in different contexts in mathematics. We outline some of the results that were…

Computational Complexity · Computer Science 2026-02-26 Dor Minzer

We extend the inequality of Audenaert et al to general von Neumann algebras.

Mathematical Physics · Physics 2010-11-08 Yoshiko Ogata

Our purpose in this paper is (i) to introduce the concept of further generalized hybrid mappings (ii) to introduce the concept of common attractive points (CAP) (iii) to write and use Picard-Mann iterative process for two mappings. We…

Functional Analysis · Mathematics 2021-11-23 Safeer Hussain Khan