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Explicitly correlated SCF study of small hydrides

机译:小氢化物的显式相关SCF研究

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The "soft Coulomb hole" method of Chakravorty and Clementi has been implemented in a Gaussian lobe-orbital (GLO) program to include explicit electron-electron correlation in molecules according to a modified form of Coulomb's law in a program for workstations and personal computers (PCLOBE): f(R-12) = (1 - exp(-w(R-12)(2)))/R-12, w = scaling parameter. Twice as many two-electron integrals must be calculated compared to the usual Hartree-Fock-Roothaan algorithm, but this "correlated self-consistent field (SCF)" method may be embedded within well-known SCF computer codes and yields more than 90% of the correlation energy in run times less than twice that of the restricted Hartree-Fock (RHF) method. A two-parameter model of correlation is calibrated on I-IF and LiH using the 6-311G** basis as Gaussian lobe orbitals. The quantum Monte Carlo energies of LiH and HF were fitted to within 150 cal/mol, but the scaling model for first-row atoms is less good for H-2. This work shows promise as a fast way to modify the Hartree-Fock-Roothaan method for accuracy approaching quantum Monte Carlo methods. This proof-of-concept work offers extension to modeling solvation properties of water solutions in high-pressure liquid chromatography (HPLC). (C) 2001 John Wiley & Sons, Inc. [References: 31]
机译:Chakravorty和Clementi的“软库仑空穴”方法已在高斯波瓣轨道(GLO)程序中实施,以根据工作站和个人计算机程序中库仑定律的修改形式在分子中包含显式电子电子相关性( PCLOBE):f(R-12)=(1-exp(-w(R-12)(2)))/ R-12,w =缩放参数。与通常的Hartree-Fock-Roothaan算法相比,必须计算两倍的二电子积分,但是这种“相关自洽场(SCF)”方法可以嵌入到众所周知的SCF计算机代码中,并且产生率超过90%在运行时间内的相关能量小于受限Hartree-Fock(RHF)方法的两倍。使用6-311G **作为高斯波瓣轨道,在I-IF和LiH上校正了两参数相关模型。 LiH和HF的量子蒙特卡罗能量拟合在150 cal / mol以内,但第一行原子的缩放模型对H-2不太好。这项工作显示出有望作为一种修改Hartree-Fock-Roothaan方法的快速方法,以达到接近量子蒙特卡洛方法的准确性。这项概念验证工作扩展了对高压液相色谱(HPLC)中水溶液的溶剂化特性进行建模的能力。 (C)2001 John Wiley&Sons,Inc. [参考:31]

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