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首页> 外文期刊>The Journal of Chemical Physics >Second order Moller-Plesset perturbation theory without basis set superposition error
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Second order Moller-Plesset perturbation theory without basis set superposition error

机译:无基集叠加误差的二阶Moller-Plesset微扰理论

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A second order Moller-Plesset perturbation theory which is free of the basis set superposition error (BSSE) is developed based on the "Chemical Hamiltonian Approach" (CHA). The zeroth order Hamiltonian is built up on the BSSE-free (but not orthogonal and not necessarily real) canonic CHA-SCF orbitals and their orbital energies. As the exclusion of BSSE makes the problem nonHermitian, biorthogonal perturbation theory is used to obtain the first order wave function. The second order energy is, however, calculated by using the conventional Hermitian Hamiltonian, in accord with the "CHA with conventional energy" recipe. For that reason we use a generalized Hylleraas functional introduced recently; this guarantees the second order energy to be real even in the case of complex CHA-SCF orbitals. The matrix elements entering the generalized Hylleraas functional are calculated by transforming all wave functions, creation and annihilation operators to an auxiliary orthonormalized basis. The new CHA-MP2 method has been tested on a number of van der Waals complexes and hydrogen bonded systems, by using a variety of different basis sets. In all cases a remarkable agreement has been found with the results given by the Boys and Bernardi's counterpoise method (CP)I this agreement is especially striking in the case of large and well-balanced basis sets. This indicates that the conceptually different CHA and CP schemes both take into account correctly the major BSSE effects. (C) 1998 American Institute of Physics. [References: 38]
机译:基于“化学哈密顿方法”(CHA),开发了一种没有基集叠加误差(BSSE)的二阶Moller-Plesset微扰理论。零阶哈密顿量建立在无BSSE(但不是正交且不一定是实数)的经典CHA-SCF轨道及其轨道能量上。由于BSSE的排除使该问题成为非Hermitian问题,因此使用双正交摄动理论来获得一阶波函数。然而,根据“具有常规能量的CHA”配方,通过使用常规的埃尔米特哈密顿量来计算二阶能量。因此,我们使用了最近引入的广义Hylleraas函数。即使在复杂的CHA-SCF轨道的情况下,这也保证了二阶能量是真实的。通过将所有波动函数,创建和an灭算符转换为辅助正交归一化,可以计算进入广义Hylleraas函数的矩阵元素。通过使用多种不同的基础集,新的CHA-MP2方法已在许多范德华配合物和氢键体系上进行了测试。在所有情况下,均与Boys and Bernardi的平衡法(CP)I给出的结果发现了显着的一致。在大型且均衡的基础集的情况下,此一致尤其引人注目。这表明概念上不同的CHA和CP方案都正确考虑了主要的BSSE效应。 (C)1998美国物理研究所。 [参考:38]

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