ergodicity 中文意思是什麼
ergodicity
解釋
遍歷性-
Exponential ergodicity of a class of birth - death process with disaster
幾類遍歷性的顯式判別準則 -
Due to the properties of chaotic system such as the sensitivity to initial parameters, the ergodicity and the statistics property of white noise, it is used in multimedia information encryption in this paper
本文利用混沌系統的初值敏感性、稠密性和偽隨機性等諸多優點，將其應用於多媒體信息加密。 -
We find a simple relation between the maximal ergodic subgroup and distal properties of algebraic actions and characterize the distal properties of zd algebraic actions. we also prove that if the group action is equicontinuous then ergodicity and topological transitivity are equivalent
討論了離散群在緊群上代數作用的極大遍歷子群與distal性質的關系；給出了z ~ d代數作用的distal性質的刻畫；證明了離散群等度連續作用下，遍歷與拓撲可遷等價。 -
In three part we study the ergodicty for k - regularized resolvent operator families including the mean ergodicty, abel - ergodicity and cesaro - ergodicity. we prove the mean ergodic theorems of k - regularized resolvent operator families. and we give out the definition of abel - ergodicity and cesaro - ergodicity for k - regularized resolvent operator families. moreover, we give the relationship between the two kinds of ergodicity and their basic properties
我們證明了k -正則預解運算元族的平均遍歷定理。給出了k -正則預解運算元族的abel遍歷性和ces ro遍歷性的定義，並證明了它們的相互關系和一些基本性質。 -
Strong ergodicity of markov chains in random environments
隨機環境中馬氏鏈的一致強遍歷性 -
Recurrence, strong chaos and unique ergodicity
強混沌和唯一遍歷性 -
Ergodicity on ergodic measure product
關于遍歷測度乘積的遍歷性 -
The invariant measure and ergodicity of markov chains in random environments
隨機環境中的馬氏鏈的不變測度與遍歷性 -
Chaotic optimization method searches optima by means of regularity, ergodicity and intrinsic stochastic properties of chaotic motion and can find out global optimum in great probability
摘要混沌優化方法利用混沌運動的隨機性、規律性、遍歷性尋優，能以較大的概率搜索到全局最優點。 -
In order to avoid blind searching ergodicity in the overall situation before reducing the searching space of the variable optimized in chaos optimization algorithm, an optimization algorithm based on the chaos searching direction
摘要為了克服混沌優化方法在縮小優化變量的搜索空間前所進行的全局性、遍歷性的盲目搜索，提出了一種基於混沌搜索方向的全局最優方法。 -
In this dissertation, we first state briefly the developmental history, the present condition of queueing theory, the markovization of queueing system and the research situation for several types of ergodicity, and induce the preliminary knowledge of markov processes and markov skeleton processes, and then the dissertation discusses mainly focus on several problems which exist in researching gi / g / l queueing system, which are categoried as follows : ( i ) non - equilibrium theory for gi / g / 1 queueing system ( l ) we present the equation which satisfies the transient distribution of l ( t ) for the three special cases m / m / 1, gi / m / 1 and m / g / 1 queue of gi / g / 1 queueing system, and proves that the length l ( t ) of gi / g / 1 queueing system satisfy three types of equation, and their minimal nonnegative solution are unique bounded solutions
歸納了馬爾可夫過程和馬爾可夫骨架過程的有關的初步知識。然後，本文重點討論了當前在gi g 1排隊系統中待研究的如下幾個問題： （一） gi g 1排隊系統的非平衡理論（ 1 ）給出gi g 1排隊系統及其三個特例m m 1 ， gi m 1和m g 1排隊系統的隊長l （ t ）的瞬時分佈所滿足的方程。證明gi g 1排隊系統的隊長l （ t ）滿足三種不同方程，並且是這些方程的最小非負解，也是唯一有界解。 -
In the past, the research on queueing system had mostly focused on stability and distribution, that is, the common ergodicity. while recently, the institute of probability and statistics in central south university has undergone a systematic research on the instantaneous distribution and all kinds of ergodicity
以前排隊論多是研究排隊過程的平穩分佈，即研究普通遍歷性，最近，中南大學概率論與數理統計研究所對排隊過程的瞬時分佈和各種遍歷性進行系統研究，本文在此基礎上，對m g 1和gi gi 1排隊進行了處理，得到了如下一些結果。 -
Our results show that the rate of correlation among the random variables of those output sequences are low although they are not independent ; in addition, the output sequences of those combined generators are homogeneous markov chains which are strictly stationary processes with ergodicity ; the output sequences of those combined generators are also proved to summit to the strong law of large numbers and the central limit theorem ; finally the computation formula of the rate of the accordance between the output sequences and input sequences of those combined generators is given
我們的研究結論表明：雖然這些序列中隨機變量之間不具有相互獨立性，但它們的相關程度卻比較低；證明了「停走」生成器， km _ 1m _ 2型組合生成器和加法型組合生成器的概率模型輸出序列都是強平穩的和遍歷的齊次馬氏鏈；討論了這些序列的概率極限性質，證明了它們均服從強大數定律和中心極限定理；還分別給出了各類生成器的輸出序列與輸入序列之間的符合率的計算公式。 -
Ergodicity and symmetry of such processes are also investigated and solved. equilibrium distributions are then established. kendall ' s conjecture for the processes is proved to hold
討論並解決了過程的遍歷性和可配稱性，求出過程的遍歷測度，最後證明了kendall猜想對廣義單瞬時生滅過程也成立。 -
The necessary and sufficient conditions of uniqueness, recurrent, ergodicity, exponential ergodicity, strong ergodicity, stochastically monotone, feller and symmetric properties - in - for the processes are presented. chapter 3 is devoted to studying an extended birth - death q - matrix with catastrophes and instantaneous state. we are able to give easy - checking existence criteria for such processes
第二章討論具有突變率的廣義生滅全穩定q -矩陣，圓滿地獲得了q -矩陣零流出、零流入以及q過程的唯一性、常返性、遍歷性、指數遍歷性、強遍歷性、隨機單調性、 feller性、配稱性等充分必要條件。 -
Chapter 5 is contributed to studying convergence rate of standard transition function and relation of all kinds of convergence rates. by revealing the close link among strong ergodicity, stochastically monotone, and the feller transition functions we are able to prove that a monotone ergodic transition function is strongly ergodic if and only if it is not a feller transition function
第五章討論標準轉移函數的收斂速度以及各種收斂速度之間的關系，通過找出強遍歷、隨機單調性和feller轉移函數之間的緊密關系，我們證明了隨機單調標準轉移函數是強遍歷的充要條件是它不是feller轉移函數。 -
Secondly, by making use of the characteristics of ergodicity and randomness of chaotic variables, the local search is performed by chaotic search in the neighborhoods of high affinity antibodies, and the chaotic search is carried out in the whole solution space to avoid sticking at local optima
然後，利用混沌變量的遍歷性和隨機性特點，通過在高親和力抗體的鄰域內進行混沌搜索以實現局部尋優，通過在整個解空間內的混沌搜索來避免陷入局部最優解。 -
After this, the data processing method and concepts about the stationarity and ergodicity of measurement system in the limited distance are proposed. this experimental system is proven to be limited stationarity and ergodicity in short distance sample space
提出了測量系統在有限距離上的平穩和各態歷經性的概念和數據處理方法，證明了本實驗系統在短距離樣本空間具有有限平穩和各態歷經性質。 -
For most practical cases ergodicity cannot be experimently determined.
對最實際的一些情況，各態經歷性不可能由實驗來決定。 -
Uniformly weak ergodicity of markov chains in random environments
鏈的不變測度及遍歷極限
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