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Density Matrix Method in Atom Theory

机译:原子理论中的密度矩阵法

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In this work, we apply a new variational principle that allows us to find the distribution function of electron in an arbitrary atom. This principle is based on the method of density matrix. Using the density matrix, we found the energy of the electrons in an atom, entropy and thermodynamic potential. The main idea of this article is that all two-electron matrices must be anti-symmetric. This refers to the two-electron Hamiltonian. This applies to Slater two-particle wave function. We found the equation for the distribution function of electrons at the quantum orbits. This equation can be obtained in two cases. In the first case, based on the density matrix of the first order, this equation is obtained only for the distribution function. In the second case two equations are obtained, which include distribution function and correlation function. The distribution function of electrons in the atom is similar to the function of Fermi-Dirac for electrons in a solid. In this work we apply a new approach to calculate the energy levels of electron in an arbitrary atom. This approach is also based on the method of density matrix.
机译:在这项工作中,我们应用了一种新的变分原理,使我们能够在任意原子中找到电子的分布函数。该原理基于密度矩阵的方法。使用密度矩阵,我们发现原子,熵和热力学电位中的电子的能量。本文的主要思想是所有两电子矩阵必须是反对称的。这是指双电子汉密尔顿人。这适用于层次的双粒子波函数。我们发现了量子轨道上电子的分布函数的等式。该等式可以在两种情况下获得。在第一种情况下,基于第一顺序的密度矩阵,仅获得该等式仅针对分布函数获得。在第二种情况下,获得两个等式,其包括分布函数和相关函数。原子中电子的分布函数类似于固体中的FERMI-DIRAC的功能。在这项工作中,我们应用一种新方法来计算任意原子中电子的能量水平。这种方法还基于密度矩阵的方法。

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