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带移民的非临界分枝相依空间运动超过程
引用本文:李增沪,鲁冠华,汪浩.带移民的非临界分枝相依空间运动超过程[J].数学年刊A辑(中文版),2004(5).
作者姓名:李增沪  鲁冠华  汪浩
作者单位:北京师范大学数学系,Department of Mathematics,University of Maryland,College Park,MD 20742,U.S.A.,Department of Mathematics,University of Oregon,Eugene OR 97403-1222,U.S.A. 北京 100875
基金项目:国家自然科学基金(No.10121101,No.10131040)资助的项目.
摘    要:通过对一列带正跳跃的超过程取极限,本文构造了带移民的相依空间运动超过程.在此基础上,利用 Dawson型的Girsanov变换得到了相应的非临界分枝,此变换同时给出依赖于整体状态的空间漂移.

关 键 词:相依空间运动超过程  移民过程  非临界分枝  胎紧

IMMIGRATION SUPERPROCESSES WITH DEPENDENT SPATIAL MOTION AND NON-CRITICAL BRANCHING
LI Zenghu LU Guanhua WANG Hao.IMMIGRATION SUPERPROCESSES WITH DEPENDENT SPATIAL MOTION AND NON-CRITICAL BRANCHING[J].Chinese Annals of Mathematics,2004(5).
Authors:LI Zenghu LU Guanhua WANG Hao
Institution:LI Zenghu LU Guanhua WANG Hao Department of Mathematics,Beijing Normal University,Beijing 100875,China. Department of Mathematics,University of Maryland,College Park,MD 20742,U.S.A. Department of Mathematics,University of Oregon,Eugene OR 97403-1222,U.S.A.
Abstract:A class of immigration superprocess with dependent spatial motion is constructed by a passage to the limit from a sequence of superprocesses with positive jumps. A non-critical branching is then obtained by using a Girsanov transform of Dawson's type, which also gives a state-dependent spatial drift.
Keywords:Superprocess with dependent spatial motion  Immigration process  Non-critical branching  Tightness
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