S. Goldstein

activity

20122022

most citedStationary States of the One-Dimensional Discrete-Time Facilitated Symmetric Exclusion Process

8 citations · 8 across the 4 of their papers we have counts for

collaborators

4 papers

math.PR2022★ 8 cited

Stationary States of the One-Dimensional Discrete-Time Facilitated Symmetric Exclusion Process

S. Goldstein, J. L. Lebowitz, E. R. Speer

We describe the extremal translation invariant stationary (ETIS) states of the facilitated exclusion process on $Z$ . In this model all particles on sites with one occupied…

cs.DM2016

No-hole $λ$ - $L (k, k - 1, \dots, 2, 1)$ -labeling for Square Grid

Soumen Atta, Priya Ranjan Sinha Mahapatra, Stanisław Goldstein

Given a fixed $k$ $\in$ $Z^{+}$ and $λ$ $\in$ $Z^{+}$ , the objective of a $λ$ - $L (k, k - 1, \dots, 2, 1)$ -labeling of a graph $G$ is to assign non-negative integers (kn…

math.OA2014

Twisting non-commutative $L_{p}$ spaces

Félix Cabello Sánchez, Jesús M. F. Castillo, Stanislaw Goldstein +1

The paper makes the first steps into the study of extensions ("twisted sums") of noncommutative $L^{p}$ -spaces regarded as Banach modules over the underlying von Neumann algebra $\ma…

cs.DS2012

Counting common substrings effectively

Stanisław Goldstein, Piotr Beling

This article presents effective (dynamic) algorithm for solving a problem of counting the number of substrings of given string which are also substrings of second string. Presented…

Stationary States of the One-Dimensional Discrete-Time Facilitated Symmetric Exclusion Process

No-hole λ-L(k,k−1,…,2,1)-labeling for Square Grid

Twisting non-commutative Lp​ spaces

Counting common substrings effectively

No-hole $λ$ - $L (k, k - 1, \dots, 2, 1)$ -labeling for Square Grid

Twisting non-commutative $L_{p}$ spaces