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A notion of conditionally identically distributed (c.i.d.) sequences has been studied as a form of stochastic dependence that is weaker than exchangeability, but is equivalent to exchangeability for stationary sequences. In this article we…

Probability · Mathematics 2017-03-07 Sandra Fortini , Sonia Petrone , Polina Sporysheva

A statistical-mechanical treatment of collision leads to a formal connection with transition-state theory, suggesting that collision theory and transition-state theory might be joined ultimately as a collision induced transition state…

General Physics · Physics 2007-05-23 Y. G. Yi

The Linearization Theorem for proper Lie groupoids organizes and generalizes several results for classic geometries. Despite the various approaches and recent works on the subject, the problem of understanding invariant linearization…

Differential Geometry · Mathematics 2021-08-20 Matias del Hoyo , Mateus de Melo

We prove a Ramsey theorem for finite sets equipped with a partial order and a fixed number of linear orders extending the partial order. This is a common generalization of two recent Ramsey theorems due to Soki\'c. As a bonus, our proof…

Combinatorics · Mathematics 2015-02-17 Slawomir Solecki , Min Zhao

The paper contains an alternative proof of M. Kontsevich Formality Theorem.

Quantum Algebra · Mathematics 2007-05-23 Dmitry E. Tamarkin

The paper presents a new proof of O'Cinneide's characterization theorem. It is much simpler than the original one and constructive in the sense that we not only show the existence of a phase type representation, but present a procedure…

Systems and Control · Computer Science 2015-02-03 I. Horvath , M. Telek

The change of variable theorem is proved under the sole hypothesis of differentiability of the transformation. Specifically, it is shown under this hypothesis that the transformed integral equals the given one over every measurable subset…

Classical Analysis and ODEs · Mathematics 2007-05-23 Isidore Fleischer

We study the max-plus or tropical analogue of the notion of polar: the polar of a cone represents the set of linear inequalities satisfied by its elements. We establish an analogue of the bipolar theorem, which characterizes all the…

Metric Geometry · Mathematics 2009-07-23 Stéphane Gaubert , Ricardo D. Katz

The aim of this paper is to give new representation theorems for extended contact algebras. These representation theorems are based on equivalence relations.

Logic in Computer Science · Computer Science 2020-09-22 Philippe Balbiani , Tatyana Ivanova

In the present work, a procedure for determining idempotents of a commutative ring having a sequence of ideals with certain properties is presented. As an application of this procedure, idempotent elements of various commutative rings are…

Rings and Algebras · Mathematics 2019-07-03 Fernanda D. de Melo Hernández , César A. Hernández Melo , Horacio Tapia-Recillas

We prove a analog of Kurosh theorem for countable Borel equivalence relations giving the structure of sub-relations in free products.

Dynamical Systems · Mathematics 2009-02-24 Aurelien Alvarez

In this expository note we give proof of the Weierstrass gap theorem in Cohomology terminology. We analyze gap sequence for finding possible gaps and non-gaps on X.

Complex Variables · Mathematics 2022-06-30 V. V. Hemasundar Gollakota

In this note we prove that the factorization theorem for dominated polynomials previously proved by the authors is equivalent to an alternative factorization scheme that uses classical linear techniques and a linearization process. However,…

Functional Analysis · Mathematics 2008-12-09 Geraldo Botelho , Daniel Pellegrino , Pilar Rueda

The aim of this short note is to present an elementary, self-contained, and direct proof for the classical Lebesgue decomposition theorem.

Functional Analysis · Mathematics 2014-04-08 Tamás Titkos

In this instructional exposition in Portuguese for the popularisation of mathematics, we state and prove the completeness theorem.

History and Overview · Mathematics 2012-12-20 Jaime Gaspar

Let $S=K[x_1, \ldots,x_n]$ denote the polynomial ring in $n$ variables over a field $K$ and $I \subset S$ a monomial ideal. Given a vector $\mathfrak{c}\in\mathbb{Z}_{>0}^n$, the ideal $I_{\mathfrak{c}}$ is the ideal generated by those…

Commutative Algebra · Mathematics 2025-06-05 Takayuki Hibi , Seyed Amin Seyed Fakhari

The following paper follows on from work by Kamae, and gives a rigorous proof of the Ergodic Theorem, using nonstandard analysis.

Dynamical Systems · Mathematics 2015-02-24 Tristram de Piro

If $I$ is a monomial ideal with linear quotients, then it has componentwise linear quotients. However, the converse of this statement is an open question. In this paper, we provide two classes of ideals for which the converse of this…

Commutative Algebra · Mathematics 2021-08-03 Somayeh Bandari , Ayesha Asloob Qureshi

The most powerful formulation of the Central Sets Theorem in an arbitrary semigroup was proved in the work of De, Hindman, and Strauss. The sets which satisfy the conclusion of the above Central Sets Theorem are called $C$-sets. The…

Combinatorics · Mathematics 2018-10-19 Arpita Ghosh

We define a diophantine condition for interval exchange transformations (i.e.t.s). When the number of intervals is two, that is for rotations on the circle, our condition coincides with classical Khinchin condition. We prove for i.e.t.s the…

Dynamical Systems · Mathematics 2010-12-14 Luca Marchese