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Localized orbitals for optimal decomposition of molecular properties

机译:用于最佳分解的局部轨道分子特性

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We present the procedure for transforming delocalized molecular orbitals into the localized property-optimized orbitals (LPOs) designed for building the most accurate, in the Frobenius norm sense, approximation to the first-order reduced density matrix in form of the sum of localized monoatomic and diatomic terms. In this way, a decomposition of molecular properties into contributions associated with individual atoms and the pairs of atoms is obtained with the a priori known upper bound for the decomposition accuracy. Additional algorithm is proposed for obtaining the set of "the Chemist's LPOs" (CLPOs) containing a single localized orbital, with nearly double occupancy, per a pair of electrons. CLPOs form an idealized Lewis structure optimized for the closest possible reproduction of one-electron properties derived from the original many-electron wavefunction. The computational algorithms for constructing LPOs and CLPOs from a general wavefunction are presented and their implementation within the open-source freeware program JANPA (/) is discussed. The performance of the proposed procedures is assessed using the test set of density matrices of 33 432 small molecules obtained at both Hartree-Fock and second-order Moller-Plesset theory levels and excellent agreement with the chemist's Lewis-structure picture is found.
机译:我们介绍了将分层分子轨道转化为局部性质优化的轨道(LPO)的程序,该轨道(LPO)在Frobenius Norm Sense中建立最准确,近似降低密度矩阵的近期减小密度矩阵的形式和硅藻术语。以这种方式,利用先验的已知的上限进行分解精度,获得分子特性分解成与单个原子和成对的原子的贡献。提出了额外的算法,用于获得含有单个局部轨道的“化学家的LPO”(CLPO)的集合,每对电子具有几乎双占用率。 CLPOS形成理想化的lewis结构,优化了从原始许多电子波段衍生的单电子性质的最接近再现的优化。展示了用于构造来自一般波段的LPO和CLPO的计算算法,并讨论了它们在开源免费程序中的实现JanPA(/)。使用在Hartree-Fock和二阶Moller-Plesset理论水平上获得的33 432个小分子的密度矩阵评估所提出的程序的性能,并发现了与化学家的刘易斯结构图片的优秀协议。

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