1) probability flux
几率流密度
1.
Taking the one-dimensional linear harmonic oscillator as an example,the time-dependence of the distribution of the probability density and probability flux have been calculated for the non-stationary case.
以一维线性谐振子为例,对非定态情况通过数值计算给出了不同时间的几率密度和几率流密度分布,并且讨论了几率密度和几率流密度随时间变化的基本特征。
2) Probability density
几率密度
1.
The coupling harmomic oscillator and its probability density;
耦合谐振子及其几率密度
2.
The Probability Density and Uncertainty Relation of any one of Stars with Random Motion in Irregular Galactic System;
不规则星系中星体随机运动的几率密度与天体不确定关系
3.
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。
3) probability density function
几率密度函数
1.
The probability density function method coupled with the statistical moment method is used to predict the turbulent jet diffusion flame structure of methane/air.
利用几率密度函数方法求解标量场及用统计矩方法求解流场相结合的手段,对甲烷/空气湍流射流扩散火焰结构进行了计算模拟,其中,考虑了从简化到详细的三种不同规模的甲烷氧化反应动力学机理。
2.
Based on the probability density functions of electron diffraction and Monte Carlo method,this paper demonstrates the dynamic and stochastic process of the two-slit diffraction of electron by means of programming and data visualization of Matlab.
依据电子衍射的几率密度函数,运用蒙特卡罗随机模拟方法,借助Matlab软件的编程及数据可视化功能,实现电子双缝衍射动态随机过程的演示。
4) The field of homogeneous probabil-ity-density
均匀几率密度场
5) probability index density
几率指数密度
6) momentum probability density
动量几率密度
1.
In this paper,the uncertainty in positon,the momentum probability amplitude and momentum probability density s recurrence formulas,the uncertainty in momentum and the uncertain relation of the equality form momentum-position of one-dimensional harmonic oscillator were deduced.
推出了一维谐振子的位置不确定范围、动量几率幅和动量几率密度的递推公式、动量不确定范围和等式型动量 -位置不确定关系 。
2.
It is shown that the momentum probability density consists of two momentum distributions.
结果表明，原子的动量几率密度由两种动量分布组成。
补充资料：几率
分子式：
分子量：
CAS号：
性质：见概率。
分子量：
CAS号：
性质：见概率。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条