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1)  co-concurrency frequency matrix
同现概率矩阵
2)  probability matrix
概率矩阵
1.
In this paper the method dealing with the distribution of passenger stream into the vehicle and probability matrix of passenger out of the vehicle is discussed.
本文讨论了城市公交车调度问题中的上车乘客流分布和下车概率矩阵的处理方法,建立了基于模拟公共汽车运行的公交车调度问题的数学模型,给出了解法,并对模型的应用进行了讨论。
2.
A k-steps fault pervasion and localization algorithm is put forward,which fractionalizes the fault directional graph and finds the optimal pervasion route or the most suspicion nodes with the fault propagation probability matrix.
对系统故障有向图进行了分片处理,结合故障传播概率矩阵对故障嫌疑节点进行故障扩散模拟寻找最佳扩散路径和最大嫌疑节点。
3.
In the algorithm, every possible motion vector s probability of current macro block is estimated by the previous macro blocks motion vectors, and constitutes the probability matrix whose size is as the same as the search window s.
为了提高运动向量估计算法的速度和精度,提出了一种改进的快速块匹配运动估计算法:依据之前宏块的运动向量,估计当前宏块各可能的运动向量对应的概率值,组成和搜索窗口同样大小的概率矩阵,并根据概率大小限制搜索的次数。
3)  co-occurrence probability
同现概率
1.
We propose three methods which are based on the co-occurrence probability of styles,and we analyze these methods features and their suitable conditions with experiments.
本文研究了利用字符字形风格之间的约束关系提高识别率的理论和方法,提出了以字形风格同现概率为基础的3种识别模型,结合实验结果分析了这些模型的优缺点和适用条件,结果验证了本文提出的风格约束模型能够有效地提高识别率。
4)  cluster probability matrix
聚概率矩阵
5)  Matrix probability
矩阵概率和
6)  possibility transition matrix
概率转移矩阵
1.
The paper constructed a type of possibility transition matrix,based on the theory of Markov process and the result of water quality evaluation,and then endowed the transition possibility with a weight to calculate the degree of absolute advancement.
根据马尔柯夫过程的原理,在水质级别评价结果的基础之上,构造水质变化的概率转移矩阵,并对转移概率赋权计算绝对进步度,然后在此基础上引出相对进步度的概念,用相对进步度来评价河流水质在一段时期内的变化程度。
补充资料:转移概率矩阵


转移概率矩阵
matrix of transition probabilities

转移概率矩阵【“.枕议of七队d位翻声如城翻;nepex-。江皿‘区.ePo,.oeTe曲Ma邓H”a】 状态集S至多为可数的齐次MaP劝.链(Mark0Vd.in)奴O在时刻:的转移概率(加璐币皿probab正-公)构成的矩阵尸:=!}Pi)(O”,其中 夕。(t)=p{看(t)=jl亡(0)=i},i,j“5.离散时间Ma匹oB链或连续时间正则MaPx伪链的转移概率矩阵i}儿(t)“对任意t>0和i,j“S满足以下条件: p。(‘))”,属p‘,(‘)一‘,即它们是随机矩阵(sto比出tic Inatr认),而对非正则链则有 ,。(亡))0,艺夕。(t)‘l, 夕‘S称这种矩阵为次随机的(sub·stoc】秘tic). 由于齐次Ma琳oB链的基本(CllaP~一K~。ro-poB)性质 ,。(“+‘)一蕙,‘*(“),*,(亡),矩阵族{尸‘:亡)0}形成一个乘法半群(m川tiplicativeseITU一gro叩);如果时间是离散的,这个半群由尸:唯一决定.A,M.3y6KoB撰
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