A.S. convergence for infinite colour Pólya urns associated with stable random walks

被引：0

作者：

Blanc-Renaudie, Arthur ^{[1
]}

机构：

[1] Université Paris Saclay, Orsay, France

来源：

arXiv | 2023年

关键词：

Engineering Village;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Random Walk

引用

共 36 条

[1] A.s. convergence for infinite colour Polya urns associated with random walks
Janson, Svante
ARKIV FOR MATEMATIK, 2021, 59 (01): : 87 - 123
[2] Convergence of the Distributions Generated by Linear Plans of Multidimensional Pólya Random Walks to the α-Generalized Poisson Distribution
Tsylova E.G.
Ekgauz E.Y.
Journal of Mathematical Sciences, 2022, 267 (1) : 81 - 91
[3] Visible lattice points in Pólya's walks
Lu, Meijie
Meng, Xianchang
EUROPEAN JOURNAL OF COMBINATORICS, 2025, 126
[4] A.s. convergence rate for Mandelbrot's cascade in a random environment
Li, Yingqiu
Deng, Lin
Wei, Yushao
STOCHASTIC MODELS, 2024,
[5] On a.s. unconditional convergence of random series in Banach spaces
Kwapien, S
Tarieladze, V
STOCHASTIC INEQUALITIES AND APPLICATIONS, 2003, 56 : 71 - 75
[6] Global limit theorems on the convergence of multidimensional random walks to stable processes
Agbor, A.
Molchanov, S.
Vainberg, B.
STOCHASTICS AND DYNAMICS, 2015, 15 (03)
[7] On the a.s. convergence of certain random series to a fractional random field in D′(Rd)
Medina, JM
Frías, BC
STATISTICS & PROBABILITY LETTERS, 2005, 74 (01) : 39 - 49
[8] ON CHARACTERIZATION OF A.S. CONVERGENCE OF ALL CONDITIONINGS FOR SEQUENCES OF RANDOM VARIABLES
Paszkiewicz, Adam
DEMONSTRATIO MATHEMATICA, 2012, 45 (02) : 455 - 462
[9] Convergence to fractional kinetics for random walks associated with unbounded conductances
Barlow, Martin T.
Cerny, Jiri
PROBABILITY THEORY AND RELATED FIELDS, 2011, 149 (3-4) : 639 - 673
[10] Convergence to fractional kinetics for random walks associated with unbounded conductances
Martin T. Barlow
Jiří Černý
Probability Theory and Related Fields, 2011, 149 : 639 - 673

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