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ergodic相关的网络例句

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In this paper,results of Markov chain are used under the circumstances of the automaton model which belongs to logical level of Discrete Event System to analyze the steady states and transient states of the Markov model of DES,respectively based on four conditions of discrete-time parameter and continuous-time parameter.A simpler decision rule of system ergodic property which applies both to the conditions of discrete-time parameter and continuous-time parameter is presented through an example.The transient states of DES which under the condition of continuous-time parameter are analyzed and computed based on Kolmogorov backward equation or forward equation.

利用马尔科夫链的结果,在离散事件系统逻辑层次的自动机模型基础上,对DES的Markov模型的稳态和暂态特性,分别从时间参数连续和离散的情况下,分四个情况进行了分析,通过实例对系统遍历性提出了一条更简单的且在连续和离散时间参数情况下都通用的判定规则,并利用Kolmogorov向后或向前方程,对连续时间参数DES的暂态特性进行了分析和计算。

And become ergodic state when tangent delays more units than one.

切延迟大于 1单位时走向各态遍历。

Investment share ; market share ; portfolio ; random dynamical system ; multiplicative ergodic theorem

投资份额;市场份额;资产组合;随机动力系统;乘积遍历理论

Oseledec\'s Multiplicative Ergodic Theorem does not only solve the existence of Lyapunov exponents, but also show much more information of the dynamical structure.

Oseledec的乘法遍历定理解决了Lyapunov指数的存在性问题,并对动力系统的动力学结构给出了更多的信息,它现在已成为动力系统理论的最基本定理之一。

In the third chapter,we will discuss the properties of Haar measure,and then wewill prove the Ergodic theorem;at last,we follow Dale,Baaj and Skandalis to give twoexistence theorems of Haar measure,which we proved in different language.

在第三章我们讨论了Haar测度的性质,证明了〓双代数中的平均遍历定理,并且用算子的观点叙述证明了Dale和Baaj、Skandalis分别给出的两个Haar测度存在定理。

The most plausible operatorial generalization of result of preceding paragraph is known as the "mean ergodic theorem for unitary operators."

前段结果可以推广到算子去,其中最近情近理的推广是"单算子的平均遍历定理"。

We proved the nonlinear ergodic theorem for semitopological semigroups of asymptotically nonexpansive mappings in the uniformly convex Banach space with the Frechet differentiable norm. We also point out that some key conditions in [23] [24] are unnecessary.

本文第一章主要将文[23][24]中的结论推广到殆轨道的情形,这不仅回答了Lau-Takahashi[24]中的问题,而且指出了文[23][24]中的某些关键条件是不必要的。

Li 101 proved the nonlinear ergodic theorem for semitopological semigroups of Lipschitzian mappings in the uniformly convex Banach space with the Frechet differentiable norm without using the concept of invariant mean and submean. In Chapter 1, we extend the results in [23 [24] to the case of almost-orbit.

Li[10]避开了不变平均及不变子平均的概念,在具Frechet可微范数的一致凸Banach空间中,给出了一般拓扑半群上渐近非扩张半群的遍历压缩定理。

Moreover, when X is a Hilbert space, Miaxoguchi and Takahashi provided the ergodic retraction theorem for general semigroups of asymptotically nonexpansive mapping by using the concept of invariant submean.

进一步,当X是Hilbert空间时,Miaxoguchi及Takahashi引入了不变子平均的概念,在一般拓扑半群上给出了渐近非扩张半群的遍历压缩定理。

When G is not a commutative semitopological semigroup, Lau and Takahashi proved the ergodic theorem for right reversible semigroups of nonexpansive mappings by using the methods of invariant means.

而当G非交换时,Lau和Takahashi利用不变平均技巧,在假定G是右可逆,X具一致Frechet可微范数及RUC存在不变平均等条件下,给出了非扩张半群的遍历压缩定理。

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