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We constructively prove that the partially ordered set of finite permutations ordered by deletion of entries contains an infinite antichain.

Combinatorics · Mathematics 2007-05-23 Miklós Bóna , Daniel A. Spielman

We prove that every ordered partial action of an inverse semigroupoid on a partially ordered set admits a globalization. This result is used to establish a connection between ordered partial actions of groupoids and a multi-object analogue…

Ordered realizations of discrete POVMs are studied through a residual transform generated by sequential tests. One application of the transform replaces each coordinate by the effect obtained after all earlier tests have failed, and appends…

Functional Analysis · Mathematics 2026-05-19 James Tian

An infinite word, which is aperiodic and codes the orbit of a transformation of the exchange of three intervals is called 3iet word. Such a word is thus a natural generalization of a sturmian word to a word over 3-letter alphabet. A…

Combinatorics · Mathematics 2007-05-23 P. Ambroz , E. Pelantova

A relation extends another relation consistently if its symmetric, respectively its asymmetric, part contains the corresponding part of the smaller relation. It is shown that there exists no finite circular chain made from two transitive…

General Mathematics · Mathematics 2021-10-05 Tom Fischer

It is an elementary fact that the action by holomorphic automorphisms on C^n is infinitely transitive, i.e., m-transitive for any m in N. The same holds on any Stein manifold with the holomorphic density property X. We study a parametrized…

Complex Variables · Mathematics 2015-11-03 Frank Kutzschebauch , Alexandre Ramos-Peon

We construct exact steady states of unitary non-equilibrium time evolution in the gapless XXZ spin-1/2 chain where integrability preserves ballistic spin transport at long-times. We characterize the quasi-local conserved quantities…

Strongly Correlated Electrons · Physics 2017-08-23 Andrea De Luca , Mario Collura , Jacopo De Nardis

Restricting the chain-antichain principle CAC to partially ordered sets which respect the natural ordering of the integers is a trivial distinction in the sense of classical reverse mathematics. We utilize computability-theoretic reductions…

Logic · Mathematics 2025-01-17 Noah A. Hughes

A discrete-time Markov chain can be transformed into a new Markov chain by looking at its states along iterations of an almost surely finite stopping time. By the optional stopping theorem, any bounded harmonic function with respect to the…

Probability · Mathematics 2022-05-04 Iddo Ben-Ari , Behrang Forghani

We review selected known results on partially ordered patterns (POPs) that include co-unimodal, multi- and shuffle patterns, peaks and valleys ((modified) maxima and minima) in permutations, the Horse permutations and others. We provide…

Combinatorics · Mathematics 2007-05-23 Sergey Kitaev

In this note we study the structure of shift-preserving operators acting on a finitely generated shift-invariant space. We define a new notion of diagonalization for these operators, which we call s-diagonalization. We give necessary and…

Classical Analysis and ODEs · Mathematics 2021-07-06 Alejandra Aguilera , Carlos Cabrelli , Diana Carbajal , Victoria Paternostro

Given two finite posets P and Q, P is a chain minor of Q if there exists a partial function f from the elements of Q to the elements of P such that for every chain in P there is a chain C_Q in Q with the property that f restricted to C_Q is…

Data Structures and Algorithms · Computer Science 2013-04-23 Jaroslaw Blasiok , Marcin Kaminski

A brief introduction to the theory of ordered sets and lattice theory is given. To illustrate proof techniques in the theory of ordered sets, a generalization of a conjecture of Daykin and Daykin, concerning the structure of posets that can…

Combinatorics · Mathematics 2009-09-25 Jonathan David Farley

In 2003, Bohman, Frieze, and Martin initiated the study of randomly perturbed graphs and digraphs. For digraphs, they showed that for every $\alpha>0$, there exists a constant $C$ such that for every $n$-vertex digraph of minimum…

Combinatorics · Mathematics 2023-10-16 Igor Araujo , József Balogh , Robert A. Krueger , Simón Piga , Andrew Treglown

We explore the implications of the conservation law(s) and the corresponding "continuity equation(s)", resulting from the coupling between the positional and the orientational order in main-chain polymer nematics, by showing that the…

Soft Condensed Matter · Physics 2017-05-11 D. Svenšek , R. Podgornik

A zig-zag order is like a directed path, only with alternating directions. A generating set of minimal size for the semigroup of all full transformations on a finite set preserving the zig-zag order was determined by Fenandes et al. in…

Rings and Algebras · Mathematics 2020-07-21 Laddawan Lohapan , Jörg Koppitz , Somnuek Worawiset

Rutenberg [cond-mat/9411016] claimed erroneously that I incorrectly apply only global conservation constraint to systems with local conservation embodied by continuity equation [PRL vol.72, p.1850 (1994)]. I reply that my theory describes…

Condensed Matter · Physics 2007-05-23 S. B. Goryachev

In this paper, we first show that for a Banach space $X$ there is a fully order reversing mapping $T$ from ${\rm conv}(X)$ (the cone of all extended real-valued lower semicontinuous proper convex functions defined on $X$) onto itself if and…

Functional Analysis · Mathematics 2020-06-02 Lixin Cheng , Sijie Luo

In this note, we consider the semigroup $O(X)$ of all order endomorphisms of an infinite chain $X$ and the subset $J$ of $O(X)$ of all transformations $\alpha$ such that $|Im(\alpha)|=|X|$. For an infinite countable chain $X$, we give a…

Rings and Algebras · Mathematics 2021-11-25 Ilinka Dimitrova , Vítor H. Fernandes , Jörg Koppitz

We investigate global continuation of periodic orbits of a differential equation depending on a parameter, assuming that a closed 1-form satisfying certain properties exists. We begin by extending the global continuation theory of…

Dynamical Systems · Mathematics 2020-10-20 Matthew D. Kvalheim , Anthony M. Bloch
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