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ITERATIVE DETERMINATION OF EIGENVALUES OF THE TIME-INDEPENDENT SCHRODINGER EQUATION BY THE USE OF THE GENERALIZED BLOCH EQUATION

机译:用广义Bloch方程迭代确定时间独立的Schrodinger方程的特征值

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摘要

Recently, we proposed an iteration method for solving the eigenvalue problem of the time-independent Schrodinger equation [H. Meissner and E. O. Steinborn, Int. J. Quantum Chem. 61, 777 (1997)]. The eigenfunctions are expanded in terms of a basis set. The wave-function expansion coefficients (WECs) are matrix elements of the wave operator. They are determined iteratively by utilizing a reference space, the concept of an effective Hamiltonian, and the generalized Bloch equation. In this article, the WEC iteration method is applied to the calculation of the ground state and of some excited states of a quartic anharmonic oscillator, i.e., a Boson system, using a large reference space, as well as of the H2O molecule, i.e., a Fermion system. (C) 1997 John Wiley & Sons, Inc. [References: 71]
机译:最近,我们提出了一种迭代方法来解决与时间无关的薛定inger方程[H. Meissner和E.O. Steinborn,国际J.量子化学。 61,777(1997)]。本征函数根据基础集进行扩展。波函数展开系数(WEC)是波算子的矩阵元素。通过利用参考空间,有效哈密顿量的概念和广义布洛赫方程来迭代确定它们。在本文中,将WEC迭代方法应用于使用大参考空间以及H2O分子,即四阶非谐振荡器(例如玻色子系统)的基态和某些激发态的计算,一个费米子系统(C)1997 John Wiley&Sons,Inc. [参考:71]

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