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Quantum chemical molecular dynamics

机译:量子化学分子动力学

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Approximations can be consistent with the very high accuracy associated with traditional quantum chemistry provided that the approximations are variational. Variational approximations include the linear combination of atomic orbitals (LCAO) approximation of Hartree-Fock-Roothaan theory. In density functional theory, variationality usually requires that approximations be made in the expression for the energy which variationally yields the Kohn-Sham-Roothaan equations. These ideas are illustrated in a derivation of accurate forces for quantum chemical molecular dynamics using the very efficient analytic Xa method. This method is used to follow directly the time evolution of collisions in a collinear (NO)(12) system and the excited-state dynamics of ICN and ICH3 photodissociation. (C) 1998 John Wiley & Sons, Inc. [References: 48]
机译:只要近似值是变化的,则近似值可以与与传统量子化学相关的非常高的精度相一致。变分近似包括Hartree-Fock-Roothaan理论的原子轨道线性组合(LCAO)近似。在密度泛函理论中,变化性通常要求在能量表达式中进行近似计算,从而可变化地产生Kohn-Sham-Roothaan方程。使用非常有效的解析Xa方法,在为量子化学分子动力学提供精确力的过程中说明了这些想法。此方法用于直接跟踪共线(NO)(12)系统中碰撞的时间演化以及ICN和ICH3光解离的激发态动力学。 (C)1998 John Wiley&Sons,Inc. [参考:48]

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