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THE PATH UNIQUENESS OF THE SOLUTION OF THE TWO-PARAMETER POISSON TYPE STOCHASTIC DIFFERENTIAL EQUATION
THE PATH UNIQUENESS OF THE SOLUTION OF THE TWO-PARAMETER POISSON TYPE STOCHASTIC DIFFERENTIAL EQUATION
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摘要
Given (Ω, (?), P ), let ∧ be a nonnegative additional set function on R_+~2 and have density function λ about Lebesgue measure l. For simplicity, in this report, we always suppose that there exists a constant M】0 such that d∧/dl=λ≤M.
作者
陈雄
机构地区
Department of Mathematics
出处
《Chinese Science Bulletin》
SCIE
EI
CAS
1989年第19期1590-1594,共5页
关键词
TWO-PARAMETER
POISSON
process
SDE
strong
SOLUTION
UNIQUENESS
two-parameter Poisson process
SDE
strong solution uniqueness
分类号
N [自然科学总论]
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1
陈雄.
COMPARISON THEOREM FOR STRONG SOLUTION OF TWO-PARAMETER POISSON TYPE STOCHASTIC DIFFERENTIAL EQUATION[J]
.Chinese Science Bulletin,1990,35(11):893-898.
2
周健伟,周晓文.
SOME REMARKS ON THE WIDE-PAST MARKOV PROPERTY IN THE PLANE[J]
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黄长全.
A COUNTEREXAMPLE ON TWO-PARAMETER MARKOV PROCESSES[J]
.Chinese Science Bulletin,1989,34(18):1503-1506.
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CHEN JiaHua,LI ShaoTing,TAN XianMing.
Consistency of the penalized MLE for two-parameter gamma mixture models[J]
.Science China Mathematics,2016,59(12):2301-2318.
被引量:1
5
王梓坤.
MARKOV PROPERTY FOR TWO-PARAMETER NORMAL PROCESS[J]
.Chinese Science Bulletin,1992,37(21):1761-1764.
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DI YaoMin,LIU SiPing,LIU DongDong.
Entanglement for a two-parameter class of states in a high-dimension bipartite quantum system[J]
.Science China(Physics,Mechanics & Astronomy),2010,53(10):1868-1872.
被引量:7
7
黄大威.
CENTRAL LIMIT THEOREM FOR TWO-PARAMETER MARTINGALE DIFFERENCES WITH APPLICATION TO STATIONARY RANDOM FIELDS[J]
.Science China Mathematics,1992,35(4):413-425.
8
张红,李国华,罗懋康.
Fractional backward Kolmogorov equations[J]
.Chinese Physics B,2012,21(6):1-5.
9
WANG WenshengDepartment of Mathematics, Hangzhou Teacher’s College, Hangzhou 310012, China,Institute of Applied Mathematics, Chinese Academy of Sciences, Beijing 100080, China.
How big are the Csorgo-Revesz increments of two-parameter Wiener processes?[J]
.Science China Mathematics,2004,47(6):894-907.
10
郭军义,杨向群.
THREE-POINT TRANSITION FUNCTIONS FOR TWO-PARAMETER MARKOV CHAINS AND THEIR FOUR SYSTEMS OF PARTIAL DIFFERENTIAL EQUATIONS[J]
.Science China Mathematics,1992,35(7):806-818.
被引量:2
Chinese Science Bulletin
1989年 第19期
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