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Unrestricted Hartree-Fock based on the fragment molecular orbital method: Energy and its analytic gradient

机译:基于碎片分子轨道方法的无限制Hartree-Fock:能量及其解析梯度

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摘要

A consideration of the surrounding environment is necessary for a meaningful analysis of the reaction activity in large molecular systems. We propose an approach to perform unrestricted Hartree-Fock (UHF) calculations within the framework of the fragment molecular orbital (FMO) method (FMOUHF) to study large systems with unpaired electrons. Prior to an energy analysis one has to optimize geometry, which requires an accurate analytic energy gradient. We derive the FMO-UHF energy and its analytic gradient and implement them into GAMESS. The performance of FMO-UHF is evaluated for a solvated organic molecule and a solvated metal complex, as well as for the active part of a protein, in terms of energy, gradient, and geometry optimization.
机译:要对大分子系统中的反应活性进行有意义的分析,必须考虑周围的环境。我们提出一种在片段分子轨道(FMO)方法(FMOUHF)的框架内执行不受限制的Hartree-Fock(UHF)计算的方法,以研究具有不成对电子的大型系统。在进行能量分析之前,必须先优化几何形状,这需要精确的分析能量梯度。我们推导出FMO-UHF能量及其解析梯度,并将其实现到GAMESS中。 FMO-UHF的性能在能量,梯度和几何优化方面针对溶剂化的有机分子和溶剂化的金属络合物以及蛋白质的活性部分进行了评估。

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