It's going to change in time and at infinite time, this is going to go to zero.
它将会随时间变化，在无限时间时，它会变为零。
Leisure implies a mind that has infinite time to observe: observe what is happening around one and what is happening within oneself; to have leisure to listen, to see clearly.
悠闲意味着拥有无限的时间，去观察身边以及内心正在发生的事情，去倾听，去清晰地看。
Exponential bounds for ruin probabilities of an infinite time horizon are derived by martingale method.
通过构造鞅的方法我们得到了无限时间下的破产概率的指数型上界。
In Chapter 4 we further extend the result to the case of infinite time ruin probability with heavy tails.
在第四章，我们进一步把上一章的结果推广到无限时间破产概率的场合。
The total dose increases continuously from the time of arrival of the fallout toward the limiting (infinite time) value.
总剂量从沉降物抵达时开始就不断上升直到极限值(无限时间)。
We show that any inner operator valued function has an exact infinite time controllable and exact observable well posed realization.
证明了任何一个内算子值函数都具有正合的无限时间可控和正合的可观测的适定的系统实现。
At last we obtain the supremum estimation of the finite time ruin probability and the infinite time ruin probability in the third new risk model.
对第三类风险模型进行研究，得到了有限时间破产概率和终极时间破产概率的上界估计。
In this thesis, we mainly study the ruin probabilities in finite time and the ruin probabilities in infinite time in two generalized discrete time risk models.
本文主要研究了两类推广的离散时间风险模型的有限时间内破产的概率和最终破产概率。
The expected cost per unit -time for infinite time span is analyzed strictly under the mathematical model constructed, and the optimum age replacement decision is also discussed.
在建立数学模型的基础上，分析了系统长期单位时间内的期望费用，并讨论了最优年龄替换决策。
The living space and the sea and sky are visible through the entrance. Tall wall, straight gallery and gate. Infinite time, infinite space!
从入口能一直看到起居空间以及远处的海天。高耸的墙壁，笔直的通道，挑立的大门。无尽的时间，无尽的空间。
The living space and the sea and sky are visible through the entrance. Tall wall, straight gallery and gate. Infinite time, infinite space!
从入口能一直看到起居空间以及远处的海天。高耸的墙壁，笔直的通道，挑立的大门。无尽的时间，无尽的空间。
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