Solution of the pair equation using a finite discrete spectrum.

Solution of the pair equation using a finite discrete spectrum.
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使用有限离散谱求解配对方程。

DOI:
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发表时间:
1989
期刊:
Physical review. A, General physics
影响因子:
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通讯作者:
Öster
Öster
中科院分区:
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文献类型:
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作者:
Salomonson;Öster

文献摘要

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本文提出了一种在有限完备基组上求和的对方程的求解方法。基组是通过对角化离散厄米单粒子哈密顿量。求解径向对方程所需的运算次数与{ital N}{sup 3}成比例,其中{ital N}是所使用的径向晶格点的数量。应用到基态氦,估计总能量的精度为几个部分在10{sup 8},提出。该方法同样适用于研究多电子原子中的对关联。
A method for the solution of the pair equation, by summation over a complete and finite basis set, is presented. The basis set is obtained by diagonalization of a discretized Hermitian one-particle Hamiltonian. The number of operations required to solve the radial pair equation is proportional to {ital N}{sup 3} where {ital N} is the number of radial lattice points used. An application to the ground state of helium, evaluating the total energy to an accuracy of a few parts in 10{sup 8}, is presented. The method is equally well applicable to the study of pair correlation in many-electron atoms.