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1)  inverse local time
逆局部时
1.
In this paper,we present the local time ,inverse local time ,Poisson point process , excursion, excursion measure of birth and death process when it move away from ∞.
本文介绍了生灭过程在∞状态的局部时、逆局部时、Poisson点过程、游程及游程测度从而建立了生灭过程的游程理论,并用它来研究生灭过程在附加态正则且瞬时时的轨道性质。
2)  lacall R-unpotent
局部右逆
3)  locally inverse semigroup
局部逆半群
1.
We prove that≤* is the least completely simple semigroup congruence on a regular semigroup,(≤∪≤~(-1))t is the least completely simple semigroup congruence on a locally inverse semigroup and the the least,group congruence on an inverse semigroup.
研究了正则半群上的完全单半群同余,给出了这类同余的若干等价刻画,证明了≤是任意正则半群上的最小完全单半群同余,(≤U≤~(-1))~t 是任意局部逆半群上的最小完全单半群同余,是任意逆半群上的最小群同余。
4)  patial recreation
局部性叛逆
1.
By offering some examples, the auther tries to expound two kinds of recreation in poetry translation: the complete recreation which is far away from the subject of the source language, and the patial recreation, in which some cultural images are changed.
本文通过具体的译例 ,探讨并阐释了诗词翻译中脱离原文借题发挥式的整体性叛逆和更换原文文化意象的局部性叛逆。
5)  local times
局部时
1.
Hlder laws for local times increments on multiparameter processes with additive stable components;
可加稳定分量过程局部时的Hllder律
2.
In this paper,the local times and resolvent for Brownian motion on SG(2,3) is discussed.
讨论了 SG(2 ,3)上布朗运动局部时的存在性及预解式的性质 ,证明了它们的Holder连续
3.
The existence, joint continuity and differential of local times of this process are shown.
证明了该过程的局部时的存在性、联合连续性和可微性。
6)  local time
局部时
1.
Suppose X d(t)(t∈R +) is d dimension separable stationary Gaussian Process,under some conditions, several properties of joint local time of d dimension stationary Gaussian Processes are obtained.
设xd(t) (t∈R+ )是d 维可分平稳高斯过程,在一定条件下,本文得到了xd(t)相交局部时的几个性质,Polya过程为其特
2.
The concept of local time, the Skorohod decomposition of reflected Brownian motion and the theory of stochastic calculus are introduced.
引用随机分析中的局部时概念和反射Brown运动的Skorohod分解等理论,在通常条件下构造一个企业或个人在n时刻的财富积累模型,当n趋于无穷时它的极限分布可由反射Brown运动导出。
3.
In this paper the local time for semilinear Markov processes are described with their sample paths and their characteristics.
用半线性马氏过程的样本轨道和特征直接给出其局部时的构造。
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