Random walk in random and non-random environments
Random walk in random and non-random environments
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DOI：
10.1142/1107
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发表时间：
1990-09
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影响因子：
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通讯作者：
P. Révész
中科院分区：
文献类型：
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作者：
P. Révész
图1中的简单对称随机游动：介绍第一部分分布的递归性和零-从强大数定律到重对数律的一个定律Levy类Wiener过程与不变性原理增量斯特拉森型定理局部时的分布局部时与不变性原理局部时的强定理常去点与少去点的一个嵌入定理几个进一步结果综述第一部分的简单对称随机游动：递归定理Wiener过程和不变性原理重对数律局部时重点和重球的范围交叉和自交叉大覆盖球的长游程逃逸速度几个进一步的问题随机环境中的随机游动：在第六天之后的前六天，物理学家可以对当地时间说什么？图中的随机游动：第四部分介绍梳中的随机游动和有交叉的刷中的随机游动蜘蛛上的随机游动半平面-半梳中的随机游动。
Simple Symmetric Random Walk in ℤ1: Introduction of Part I Distributions Recurrence and the Zero-One Law From the Strong Law of Large Numbers to the Law of Iterated Logarithm Levy Classes Wiener Process and Invariance Principle Increments Strassen Type Theorems Distribution of the Local Time Local Time and Invariance Principle Strong Theorems of the Local Time Excursions Frequently and Rarely Visited Sites An Embedding Theorem A Few Further Results Summary of Part I Simple Symmetric Random Walk in ℤd: The Recurrence Theorem Wiener Process and Invariance Principle The Law of Iterated Logarithm Local Time The Range Heavy Points and Heavy Balls Crossing and Self-crossing Large Covered Balls Long Excursions Speed of Escape A Few Further Problems Random Walk in Random Environment: Introduction of Part III In the First Six Days After the Sixth Day What Can a Physicist Say About the Local Time ξ(0,n)? On the Favourite Value of the RWIRE A Few Further Problems Random Walks in Graphs: Introduction of Part IV Random Walk in Comb Random Walk in a Comb and in a Brush with Crossings Random Walk on a Spider Random Walk in Half-Plane-Half-Comb.