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作 者:Wei Gang WANG Zhen Long GAO Di He HU
机构地区:[1]School of Statistics and Mathematics, Zhejiang Gongshang University, Hangzhou 310018, P. R. China [2]School of Mathematics and Statistics, Wuhan University, Wuhan 430072, P. R. China [3]School of Mathematics, Anyang Normal University, Anyang 455000, P. R. China
出 处:《Acta Mathematica Sinica,English Series》2008年第4期655-662,共8页数学学报(英文版)
基 金:the National Natural Science Fundation of China (10371092);the Foundation of Wuhan University
摘 要:We consider a discrete time random environment. We state that when the random walk on real number space in a environment is i.i.d., under the law, the law of large numbers, iterated law and CLT of the process are correct space-time random marginal annealed Using a martingale approach, we also state an a.s. invariance principle for random walks in general random environment whose hypothesis requires a subdiffusive bound on the variance of the quenched mean, under an ergodic invariant measure for the environment chain.We consider a discrete time random environment. We state that when the random walk on real number space in a environment is i.i.d., under the law, the law of large numbers, iterated law and CLT of the process are correct space-time random marginal annealed Using a martingale approach, we also state an a.s. invariance principle for random walks in general random environment whose hypothesis requires a subdiffusive bound on the variance of the quenched mean, under an ergodic invariant measure for the environment chain.
关 键 词:space-time random environment the law of large numbers CLT iterated law invariance principle
分 类 号:O211.4[理学—概率论与数理统计]
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