By using the matrix geometric solution method, we derive the explicit expressions for steady-state probability vector.
利用矩阵几何解的方法，导出了系统稳态概率向量的明显表达式。
Steady-state probability, frequency and duration are the three main indices in reliability evaluation of the HVDC systems. Generally, they are solved by numerical methods.
稳态概率、状态频率和持续时间是高压直流系统可靠性评估中的三个主要可靠性指标，一般用数值方法求解。
By using the Quasi-Birth-Death process and the matrix geometric solution, we obtain the equilibrium conditions of the system and the steady-state probability distribution.
利用拟生灭过程与矩阵几何解的方法求出了系统的稳态平衡条件和稳态概率分布。
A supplementary variable technique is used to obtain the steady-state function and the steady-state probability generation function of the number of customer in the system.
本文采用补充变量法，首先建立了系统稳态下的状态转移方程，通过求解得到了稳态下系统队长的概率母函数，进而计算出稳态下系统的平均队长。
Using the quasi-birth-and-death process method, we derive the equilibrium condition of the system and the matrix-geometric solution of the steady-state probability vectors.
通过拟生灭过程的方法求出了系统稳态平衡条件和稳态概率向量的矩阵几何解，并给出了系统的一些性能指标和数值结果。
A supplementary variable technique is used to obtain the steady-state function and the steady-state probability generation function of the number of customers in the system.
采用补充变量法，首先建立了系统稳态下的状态转移方程，通过求解得到了稳态下系统队长的概率母函数，进而计算出稳态下系统的平均队长。
Knowledge including the properties of the object of crime, possession of others and their property value of the state probability level of awareness and knowledge or uncertain.
认识的内容包括对犯罪对象的属性、他人占有状态及其财物价值数额的盖然性认识以及明知或确知。
The matrix form solution of the steady-state probability was derived by the Markfov process method and the matrix solution method. Some performance measures of the system such as th…
利用马尔科夫过程理论和矩阵解法求出了稳态概率的矩阵解，并得到了系统的平均队长、平均等待队长以及顾客的平均止步率等性能指标。
The method not only would be effective to describe the inter-frame correlation information, but overcome tie of the state probability density function being mixture Gauss distribution.
它不仅能有效地在语音识别中引入帧间相关信息，而且能克服状态输出概率密度函数为混合高斯分布的束缚。
Considering the uncertainty of the probabilities of events in the selection of alternatives, the alternative selection problem with fuzzy state probability is proposed and investigated.
针对决策者在进行方案选择时各种自然状态发生概率的不确定性，提出并讨论了离散型模糊状态概率下的方案选择问题。
In this model, running state of transmission line is divided into four states, and calculation method of state probability, state frequency and state duration in balanced state are given.
该模型将输电线路的运行状态划分为四种状态，给出了每种平稳状态的状态概率、状态频率和状态持续时间的计算方法。
By using the unified colored noise approximation method, the master equation for probability density, the steady state probability distribution function and its extrema equation are derived.
讨讼色泊松噪声驱动系统，利用统一色噪声近似方法，得到系统几率密度主方程，定态几率分布函数及其极值方程。
In other words, the probability of any one of these states is a little bit lower than this state.
换句话说，这些状态的任何一个的概率，都比这个状态要低一点。
And we can calculate what the probability is for a molecule to be in any particular state if we know the energy of that state.
并且我们能够计算分子，处于任意状态的概率，当我们知道一个状态的能量之后。
And what's the probability that some molecule, one of the oxygen molecules somewhere in this room, is in a certain energy state. Right?
某些分子或者某个氧原子，位于屋子的某处，处于某个能量状态的，概率是多少？
In fact, nine of the experts judged the probability of such a "basic state change" in the atmosphere to be at least 90 percent, or more.
实际上，其中9位专家认为大气层出现这种“根本的状态变化”的可能性至少是90%，甚至更大。
What's the probability that the whole system will be in such a state?
那么系统处于这样一个状态的概率是多少？
In other words, it's the probability of each state times the energy of that state. Summed up over all the states.
换句话说，它是每个状态的概率乘以这个状态的能量，所有状态加和。
E So if we wrote E as we've seen in the past, it's just the sum over that energy times the probability for each state.
如果我们写,就像之前看到的，它就是各个状态的能量,乘以概率的和。
Of Pi times Ei. In other words, it's going to be determined by the energy of any system state times the probability that the system is in that state.
换句话说，系统的内能等于任意状态的能量,乘以系统处于这个状态的概率。
Still, the probability that the system is in the lowest state is one, right?
概率都等于一，体系处于最低能态的，对吗？
Well, this is our functional form for probability of a molecule being in a state with energy Ei.
这就是一个分子处于,具有Ei能量的状态的概率的函数形式。
Now what's the probability of the system being in a particular state.
如果我们问体系，处于特定状态的概率是多少。
"If we do it enough times, we can assign a probability to the state at each point," said Cleland.
“如果我们做的次数足够多，我们就能在每一点都分配一种可能状态，”克莱兰德说道。
And so the probability, in other words, that the molecules are in this state or this state are essentially equal.
那么对于概率，换句话说，分子处于这个状态或这个状态的概率，基本相等。
And then just calculate t he probability of being in the state.
然后计算，处在那些态的概率。
And then realizing that the probability that some state out there has to be occupied, we saw that of course if we sum over all these probabilities that sum has to equal one, right?
并且我们知道，某个状态必定会被占据，那么这些概率相加，的结果应该等于一？
It considers that the locomotion state of gases at arbitrary moment is uncertain. People only can give probability that the molecule occurs around certain state.
它认为在任意给定的时刻一个气体分子的运动状态是不确定的，人们只能给出该分子在某一状态附近出现的概率。
The mathematical models of probability of random event and fuzzy random event should be taken to analyze the reliability of a structure for these two kinds of limit state.
对这两种极限状态，应分别采用随机事件和模糊随机事件概率的数学模型进行其可靠度分析。
This optimization set up sign chart; evaluated other amount character by status probability in the state of stabilization.
该最优化通过建立系统状态标记图，由稳定状态下的状态概率求出其它数量特征。
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