典型文献
Limits of One-dimensional Interacting Particle Systems with Two-scale Interaction
文献摘要：
This paper characterizes the limits of a large system of interacting particles distributed on the real line.The interaction occurring among neighbors involves two kinds of independent actions with different rates.This system is a generalization of the voter process,of which each particle is of type A or a.Under suitable scaling,the local pro-portion functions of A particles converge to continuous functions which solve a class of stochastic partial differential equations driven by Fisher-Wright white noise.To obtain the convergence,the tightness of these functions is derived from the moment estimate method.
文献关键词：
中图分类号：
作者姓名：
Tong ZHAO
作者机构：
School of Mathematical Sciences,Fudan University,Shanghai 200433,China
文献出处：
引用格式：
[1]Tong ZHAO-.Limits of One-dimensional Interacting Particle Systems with Two-scale Interaction)[J].数学年刊B辑（英文版）,2022(02):195-208
A类：
voter
B类：
Limits,One,dimensional,Interacting,Particle,Systems,Two,scale,Interaction,This,paper,characterizes,limits,large,system,interacting,particles,distributed,real,line,interaction,occurring,among,neighbors,involves,two,kinds,independent,actions,rates,generalization,process,which,each,type,Under,suitable,scaling,local,portion,functions,continuous,solve,class,stochastic,partial,differential,equations,driven,by,Fisher,Wright,white,noise,To,obtain,convergence,tightness,these,derived,from,moment,estimate,method
AB值：
0.727879
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