绕积马氏链的不变测度和遍历性；
The invariant measure and ergodicity of skew product Markov chain;
本文研究了紧致度量空间上连续自映射及连续半流的不变测度。
In this paper, we study the invariant measures of a continuous map and a continuous semi-flow on a compact metric space.
遍历定理和不变测度的存在性是遍历理论中的二个基本研究主题。
Ergodic theorems and the existence of invariant measures are two major topics in Ergodic theory.
还进一步建立了当扰动趋于零时，关于这族不变测度的大偏差原理。
Furthermore, we establish a large deviations principle for the family of invariant measures as the perturbations tend to zero.
本文主要讨论了绕积马氏链的状态分类和耦合空间上不变测度问题。
In this paper we discuss the classification of states and the invariant measure in coupling space in skew produce Markov chains.
它先提取了图像中的边缘，然后二值化，最后把背景的面积作为光照不变测度。
The edge maps are extracted first then it is thresholded and the authors take the area of the background as the illumination invariant measure to perform the detection of shots.
在第五章里，我们得到了常返右过程的不变测度的存在性、唯一性及其遍历性。
In chapter 5, we obtain the invariant measure and the ergodic property of recurrent right processes.
本文研究了随机环境中耦合空间上不变测度存在性问题，证明了一些存在性定理。
The exist of invariant measure in coupling space of random environments is studied in this paper.
此外，对于满足强分离条件的函数迭代系统所生成的不变测度(作为前面所讲测度的特殊情形)我们也给予了简单的证明。
Besides, we will still explain that an invariant measure produced by Iterated Function System satisfying the strong separation condition is a special example of it.
介绍一种新的景象匹配的度量测度：不变线矩。
A new measure named invariant linear moment for image matching is introduced and proved in this paper.
完备度量空间上迭代函数系统的不变集性质及测度的维数是分形几何研究的主要对象。
The property of the invariant set and measure's dimension of the IFS are main objects in the studying of fractal geometry.
本文通过构造形式级数的方式，给出了一种三维保测度映射系统中一维不变流形和二维不变流形的计算方法。
In the paper researches on a three-dimensional measure-Preserving mapping system are made, which is the three-dimensional extension of the Keplerian map-ping.
本文通过构造形式级数的方式，给出了一种三维保测度映射系统中一维不变流形和二维不变流形的计算方法。
In the paper researches on a three-dimensional measure-Preserving mapping system are made, which is the three-dimensional extension of the Keplerian map-ping.
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