English
Related papers

Related papers: (M + 1)-step shift spaces that are not conjugate t…

200 papers

Let $m, n$ be positive integers such that $m>1$ divides $n$. In this paper, we introduce a special class of piecewise-affine permutations of the finite set $[1, n]:=\{1, \ldots, n\}$ with the property that the reduction $\pmod m$ of $m$…

Number Theory · Mathematics 2020-03-13 Lucas Reis , Sávio Ribas

In a wide class of weighted Bergman spaces, we construct invertible non-cyclic elements. These are then used to produce z-invariant subspaces of index higher than one. In addition, these elements generate nontrivial bilaterally invariant…

Functional Analysis · Mathematics 2007-05-23 Alexander Borichev , Hakan Hedenmalm , Alexander Volberg

Skew-symmetric non-integer matrices with real entries can be viewed as quivers with non-integer weights of arrows. One can mutate such quivers according to usual rules of quiver mutation. Felikson and Tumarkin show that rank 3…

Combinatorics · Mathematics 2019-04-09 Anna Felikson , Philipp Lampe

A poset is (3+1)-free if it does not contain the disjoint union of chains of length 3 and 1 as an induced subposet. These posets are the subject of the (3+1)-free conjecture of Stanley and Stembridge. Recently, Lewis and Zhang have…

Combinatorics · Mathematics 2014-04-18 Mathieu Guay-Paquet , Alejandro H. Morales , Eric Rowland

An existence result is presented for the worst-case error of lattice rules for high dimensional integration over the unit cube, in an unanchored weighted space of functions with square-integrable mixed first derivatives. Existing studies…

Numerical Analysis · Mathematics 2018-11-15 Yoshihito Kazashi , Frances Y. Kuo , Ian H. Sloan

The term dataset shift refers to the situation where the data used to train a machine learning model is different from where the model operates. While several types of shifts naturally occur, existing shift detectors are usually designed to…

Machine Learning · Computer Science 2021-06-29 Simona Maggio , Léo Dreyfus-Schmidt

We show that the automorphism group of every zero entropy infinite shift admits a "drift" homomorphism to $(\mathbb{R},+)$ that maps the shift map to 1. This homomorphism arises as the expectation, under an invariant measure, of a cocycle…

Dynamical Systems · Mathematics 2022-02-21 Omer Tamuz

In this article we continue the study of automorphism groups of constant length substitution shifts and also their topological factors. We show that up to conjugacy, all roots of the identity map are letter exchanging maps, and all other…

Dynamical Systems · Mathematics 2020-12-23 Clemens Müllner , Reem Yassawi

In this paper, we pay attention to a weaker version of Walters's question on the existence of non-uniform cocycles for uniquely ergodic minimal dynamical systems on non-degenerate connected spaces. We will classify such dynamical systems…

Dynamical Systems · Mathematics 2024-09-06 Wanshan Lin , Xueting Tian

We extend the classification of nearest neighbour walks in the quarter plane to models in which multiplicities are attached to each direction in the step set. Our study leads to a small number of infinite families that completely…

Combinatorics · Mathematics 2014-11-14 Manuel Kauers , Rika Yatchak

By analytic perturbations, we refer to shifts that are finite rank perturbations of the form $M_z + F$, where $M_z$ is the unilateral shift and $F$ is a finite rank operator on the Hardy space over the open unit disc. Here shift refers to…

Functional Analysis · Mathematics 2021-07-13 Susmita Das , Jaydeb Sarkar

A complete set of d+1 mutually unbiased bases exists in a Hilbert spaces of dimension d, whenever d is a power of a prime. We discuss a simple construction of d+1 disjoint classes (each one having d-1 commuting operators) such that the…

Quantum Physics · Physics 2009-11-10 A. B. Klimov , L. L. Sanchez-Soto , H. de Guise

Let $\mathbb{C}$ be the field of complex numbers. Let $k$ be natural number with $k \geq 2$ and let $p$ be a rational prime. In this paper we count the number of conjugacy classes of admissible cyclic subgroups of…

Algebraic Geometry · Mathematics 2020-11-24 Andrea Marinatto

We introduce a formalism for derived moduli functors on differential graded associative algebras, which leads to non-commutative enhancements of derived moduli stacks and naturally gives rise to structures such as Hall algebras. Descent…

Algebraic Geometry · Mathematics 2020-08-27 J. P. Pridham

The study of gapless phases with categorical (or so-called non-invertible) symmetries is a formidable task, in particular in higher than two space-time dimensions. In this paper we build on previous works arXiv:2408.05266 and…

Strongly Correlated Electrons · Physics 2026-05-27 Lakshya Bhardwaj , Yuhan Gai , Sheng-Jie Huang , Kansei Inamura , Sakura Schafer-Nameki , Apoorv Tiwari , Alison Warman

We prove that for a suitably nice class of random substitutions, their corresponding subshifts have automorphism groups that contain an infinite simple subgroup and a copy of the automorphism group of a full shift. Hence, they are…

Dynamical Systems · Mathematics 2023-09-13 Robbert Fokkink , Dan Rust , Ville Salo

We study a class of $\Z^{d}$-substitutive subshifts, including a large family of constant-length substitutions, and homomorphisms between them, i.e., factors modulo isomorphisms of $\Z^{d}$. We prove that any measurable factor map and even…

Dynamical Systems · Mathematics 2023-02-27 Christopher Cabezas

An alternating sign matrix is a square matrix satisfying (i) all entries are equal to 1, -1 or 0; (ii) every row and column has sum 1; (iii) in every row and column the non-zero entries alternate in sign. The 8-element group of symmetries…

Combinatorics · Mathematics 2007-05-23 David P. Robbins

We generalize the construction of a moduli space of semistable pairs parametrizing isomorphism classes of morphisms from a fixed coherent sheaf to any sheaf with fixed Hilbert polynomial under a notion of stability to the case of projective…

Algebraic Geometry · Mathematics 2024-04-09 Yijie Lin

We consider a class $\mathcal{F}$ of Markov multi-maps on the unit interval. Any multi-map gives rise to a space of trajectories, which is a closed, shift-invariant subset of $[0,1]^{\mathbb{Z}_+}$. For a multi-map in $\mathcal{F}$, we show…

Dynamical Systems · Mathematics 2019-10-02 James P. Kelly , Kevin McGoff