J. Rosenblatt

activity

20112025

most citedRigidity and Non-recurrence along Sequences

29 citations · 34 across the 13 of their papers we have counts for

collaborators

Showing 2022Show all

4 papers · 1 filter

math.CA2022

Generation of measures on the torus with good sequences of integers

E. Lesigne, A. Quas, J. Rosenblatt +1

Let $S = (s_{1} < s_{2} < \dots)$ be a strictly increasing sequence of positive integers and denote $e (β) = e^{2 π i β}$ . We say $S$ is good if for every real $α$ the limit $\…

math.CA2022

Asymptotic Directions for the Zero Sets of the Components of an Electrical Field from a Finite Number of Point Charges on the Plane Part II

Tamas Erdelyi, Joseph Rosenblatt, Rebecca Rosenblatt

We study the structure of the zero set of a nontrivial finite point charge electrical field $F = (X, Y)$ in the plane $R^{2}$ . We establish equations satisfied by the possible…

math.CA2022

Almost everywhere convergence for Lebesgue differentiation processes along rectangles

Emma D'Aniello, Anthony Gauvan, Laurent Moonens +1

In this paper, we study Lebesgue differentiation processes along rectangles $R_{k}$ shrinking to the origin in the Euclidean plane, and the question of their almost everywhere conver…

math.DS2022

Directional ergodicity and weak mixing for actions of $R^{d}$ and $Z^{d}$

E. Arthur Robinson, Joseph Rosenblatt, Ayşe A. Şahin

We define notions of direction $L$ ergodicity, weak mixing, and mixing for a measure preserving $Z^{d}$ action $T$ on a Lebesgue probability space $(X, μ)$ , where $L\subseteq\…

Generation of measures on the torus with good sequences of integers

Asymptotic Directions for the Zero Sets of the Components of an Electrical Field from a Finite Number of Point Charges on the Plane Part II

Almost everywhere convergence for Lebesgue differentiation processes along rectangles

Directional ergodicity and weak mixing for actions of Rd and Zd

Directional ergodicity and weak mixing for actions of $R^{d}$ and $Z^{d}$