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Generalized Integral Hellmann-Feynam Theorem and Configuration Interaction in Crystal Field Theory

机译:晶体场理论中的广义积分Hellmann-Feynman定理和构型相互作用

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摘要

The integral Hellmann-Feynman Theorem of Parr is generalized to give a full significance to the off-diagonal form, and certain aspects of it are discussed. By use of the generalized form of the theorem, effects of configuration interaction to the crystal field theory are examined, taking perturbation energies of all order collectively into account. Thus, it is shown that there do not exist, especially when the field is strong, the radial integral which is common to all states characterized by, ¥ó, S and m, and could be parametrized. If, however, one restricts the perturbing excited states only to those angularly undistorted and radially equally distorted, there results simple scaling of the crystal field parameter 10 Dq and Condon-Slater parameter Fn defined within the framework of the classical crystal field theory.
机译:推广了帕尔积分Hellmann-Feynman定理,以赋予非对角线形式一个完整的意义,并讨论了它的某些方面。通过使用该定理的广义形式,研究了构型相互作用对晶体场理论的影响,同时考虑了所有阶次的摄动能。因此,表明不存在,特别是当场强时,径向积分对于所有以¥ó,S和m为特征的状态是通用的,并且可以被参数化。但是,如果仅将扰动激发态限制为角度未失真且径向均等变形的激发态,则可以简单地缩放在经典晶体场理论框架内定义的晶体场参数10 Dq和Condon-Slater参数Fn。

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