%0 Journal Article
%T 局部量子Bernoulli噪声意义下的随机Schr？dinger方程的有限维逼近<br>Finite dimensional approximation of linear stochastic Schr？dinger equation in terms of localization of quantum Bernoulli noises
%A 黄爱玲
%A 林帅&lt
%A br&gt
%A HUANG Ai-ling
%A LIN Shuai
%J 山东大学学报（理学版）
%D 2017
%R 10.6040/j.issn.1671-9352.0.2017.174
%X 摘要： 局部量子Bernoulli噪声是局部的湮灭算子和增生算子族,满足局部等时典则反交换关系。考虑局部量子Bernoulli噪声意义下的线性随机Schr？dinger方程,讨论了其解的存在唯一性,先验估计以及有限维逼近问题。<br>Abstract: Local quantum Bernoulli noise is the family of local annihilation and creation operators, which is localization of quantum Bernoulli noise and satisfies a local canonical anti-communication relation in equal time. A linear stochastic Schr？dinger equation in terms of local quantum Bernoulli noise is considered. The existence and uniqueness of a solution to the equation, its priori estimates as well as its finite dimensional approximation are discussed
%K 线性随机Schr？
%K 局部量子Bernoulli噪声
%K 有限维逼近
%K dinger方程
%K 先验估计
%K &lt
%K br&gt
%K priori estimates
%K rate of convergence
%K local quantum Bernoulli noise
%K stochastic Schr？
%K numerical solution
%K dinger equation
%U http://lxbwk.njournal.sdu.edu.cn/CN/10.6040/j.issn.1671-9352.0.2017.174