Two new methods for solving the problem of one dimensional square well are presented in this paper.
本文给出两种数值求解一维方势阱问题的新方法。
The electronic states were investigated by a model of the spherical square well with infinite depth and the radii of the quantum dots were estimated from the parameters of luminescence data.
在无限深球方势阱模型的基础上分析了量子点的电子态，量子点的半径通过荧光光谱的参数被估算。
The electronic states were investigated using a model of spherical square well with infinite depth, and the radii of the quantum dots were estimated from the parameters of the luminescence data.
还用无限深球方势阱模型分析了量子点样品的电子态，并根据荧光参数估算了量子点的尺度。
The molecular dynamic data of compressibility factor are used to regress this two localized radial distribution functions. Therefore, a new equation of state of square well fluids is established.
利用已知的压缩因子分子动力学模拟数据，回归得到了这两个径向分布函数，从而建立了一个新的方阱流体状态方程。
Based on the perturbation theory, the Perturbed Square Well chain Equation of State (PSWC EOS) for chain like liquid system has been developed.
基于微扰理论及方阱流体配位数模型，建立了适用于链状流体的微扰方阱硬球链状态方程。
Based on the lattice gas theory, a new coordination number model and an expression of configuration energy for mixture consisting of square-well molecules are developed.
基于格子气体理论，提出了方阱流体及其混合物的新配位数模型和构型能表达式。
Based on the lattice gas theory, a new coordination number model and an expression of configuration energy for mixture consisting of square-well molecules are developed.
基于格子气体理论，提出了方阱流体及其混合物的新配位数模型和构型能表达式。
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