Unique ergodicity of a collective random walk

被引：0

作者：

M. L. Blank

机构：

[1] Russian Academy of Sciences,Institute for Information Transmission Problems

来源：

Doklady Mathematics | 2013年 / 87卷

关键词：

Invariant Measure; DOKLADY Mathematic; Local Dynamic; Static Coupling; Invariant Probability Measure;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：91 / 94

页数：3

共 29 条

[21] Necessary conditions for the compensation approach for a random walk in the quarter-plane
Chen, Yanting
Boucherie, Richard J.
Goseling, Jasper
[J]. QUEUEING SYSTEMS, 2020, 94 (3-4) : 257 - 277
[22] Random Attractor, Invariant Measures, and Ergodicity of Lattice p-Laplacian Equations Driven by Superlinear Noise
Pengyu Chen
Mirelson M. Freitas
Xuping Zhang
[J]. The Journal of Geometric Analysis, 2023, 33
[23] Random Attractor, Invariant Measures, and Ergodicity of Lattice p-Laplacian Equations Driven by Superlinear Noise
Chen, Pengyu
Freitas, Mirelson M. M.
Zhang, Xuping
[J]. JOURNAL OF GEOMETRIC ANALYSIS, 2023, 33 (03)
[24] ASYMPTOTIC EXPANSION OF THE INVARIANT MEASURE FOR BALLISTIC RANDOM WALK IN THE LOW DISORDER REGIME
Campos, David
Ramirez, Alejandro F.
[J]. ANNALS OF PROBABILITY, 2017, 45 (6B) : 4675 - 4699
[25] Random global coupling induces synchronization and nontrivial collective behavior in networks of chaotic maps
Alvarez-Llamoza, O.
Tucci, K.
Cosenza, M. G.
Pineda, M.
[J]. EUROPEAN PHYSICAL JOURNAL-SPECIAL TOPICS, 2007, 143 (1) : 245 - 247
[26] Random global coupling induces synchronization and nontrivial collective behavior in networks of chaotic maps
O. Alvarez-Llamoza
K. Tucci
M. G. Cosenza
M. Pineda
[J]. The European Physical Journal Special Topics, 2007, 143 : 245 - 247
[27] Population structure inside the propagation front of a branching random walk with finitely many centers of particle generation
S. A. Molchanov
E. B. Yarovaya
[J]. Doklady Mathematics, 2012, 86 : 787 - 790
[28] Population structure inside the propagation front of a branching random walk with finitely many centers of particle generation
Molchanov, S. A.
Yarovaya, E. B.
[J]. DOKLADY MATHEMATICS, 2012, 86 (03) : 787 - 790
[29] The Oscillating Random Walk on Z\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$ {\mathbf {\mathbb {Z}}} $$\end{document}
Tran Duy Vo
[J]. Journal of Theoretical Probability, 2023, 36 (4) : 2426 - 2447

← 1 2 3 →