1) Unbounded stopping time
无界停时
1.
The existence and uniqueness of solutions to backward stochastic differential equations with jumps and with unbounded stopping time as terminal under the non_Lipschitz condition are obtained.
对终端为无界停时的带跳倒向随机微分方程 ,在非李氏条件下证得了解的存在唯一性· 推导出这类方程解的若干收敛定理与解对参数的连续依赖性 ,还得到了关于拟线性随圆型偏微分积分方程解的概率表示
2) bounded stopping time
有界停时
3) Critical stopping time
临界停时
4) unbounded delay
无界时滞
1.
At first,we construct the Lyapunov functions,Then,using the properity of matrix inequality and definition of norm to judge whether the matrices is positive or negative definite,to make further study of the Asymptotic stability of nonlinear systems with unbounded delays.
对一类含无界时滞的非线性系统的渐近稳定性问题,作进一步的探讨。
2.
We establish a necessary and sufficient condition for the existence of positive solutions of a class of integrodifferential equations with unbounded delay.
我们得到一类带有无界时滞的积分微分方程存在正解的必要充分条件。
3.
In this paper,some new sufficient conditions for asymptotic stability of the zero solution of linear and nonlinear neutral systems with multiple unbounded delays is presented respectively,and related study is improved.
对于带有多个无界时滞的线性和非线性中立型系统的零解渐近稳定性 ,给出一些新的充分条件 ,推广并改进了有关的研
5) bounded stopping theorem
有界停时定理
6) unbounded time-varying delay
无界时变延迟
1.
The global synchronization of Linearly Coupled Ordinary Differential Equations(LCODEs)with unbounded time-varying delays is studied.
讨论了带无界时变延迟线性耦合常微分系统的全局同步问题。
补充资料：停时
停时
stopping time;
停时[咖lpl啾山祀;oc拙10训BpeM”」[fI、注】设抓，作T，是可测空间(measulable sPilce)(。，劝上的非减子a代数族，此处T是【0，田」中的一区问或{0，1，…}日{刃}的一子集，则停时(‘一J这一子代数族相关的)是一个映射(随机变量(，:川由mva‘able))::。，T日{的}，使得 {T(‘。)簇弓〔心，对一l)Jt任T成立.这一随机变量也称为可选随机变量(oPtiontll rdndom vdriable).这一条件解释为时间值随机变量t不具有未来的知识，因为a代数式概括了“直到时刻t的随机事件”.许多停时由“在该时刻给定的事件被首次观察到”产生.例如，随机过程X(t)首次进人(firstti服of entry)集合A(击中11、」(Ilitti一19 time)).在俄文文献中术语Map劝。时tMarkovmon祀11t，Markovtime)常用来表示停时.有时也见到术语非预料时(11on一anticipating tin犯).停时在最优停止问题(optiTnal stopping problenl)中自然会出现.例如，见【A4].
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参考词条