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Molecular Properties by Quantum Monte Carlo: An Investigation on the Role of the Wave Function Ansatz and the Basis Set in the Water Molecule

机译:量子蒙特卡罗分子的性质:波函数安萨兹和基集在水分子中的作用的研究

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摘要

Quantum Monte Carlo methods are accurate and promising many body techniques for electronic structure calculations which, in the last years, are encountering a growing interest thanks to their favorable scaling with the system size and their efficient parallelization, particularly suited for the modern high performance computing facilities. The ansatz of the wave function and its variational flexibility are crucial points for both the accurate description of molecular properties and the capabilities of the method to tackle large systems. In this paper, we extensively analyze, using different variational ansatzes, several properties of the water molecule, namely, the total energy, the dipole and quadrupole momenta, the ionization and atomization energies, the equilibrium configuration, and the harmonic and fundamental frequencies of vibration. The investigation mainly focuses on variational Monte Carlo calculations, although several lattice regularized diffusion Monte Carlo calculations are also reported. Through a systematic study, we provide a useful guide to the choice of the wave function, the pseudopotential, and the basis set for QMC calculations. We also introduce a new method for the computation of forces with finite variance on open systems and a new strategy for the definition of the atomic orbitals involved in the Jastrow-Antisymmetrised Geminal power wave function, in order to drastically reduce the number of variational parameters. This scheme significantly improves the efficiency of QMC energy minimization in case of large basis sets. © 2013 American Chemical Society.
机译:量子蒙特卡洛方法是准确的,并且有望用于电子结构计算的许多主体技术,由于它们对系统尺寸的有利缩放以及有效的并行化,尤其是对于现代高性能计算设备特别适合,近年来,该技术受到越来越多的关注。波函数的ansatz及其变化的灵活性对于精确描述分子特性以及该方法处理大型系统的能力都是至关重要的。在本文中,我们使用不同的变分形式,广泛地分析了水分子的几种特性,即总能量,偶极和四极矩,电离和雾化能,平衡构型以及振动的谐波和基频。尽管还报道了一些晶格正则化扩散蒙特卡洛计算,但研究主要集中在变分蒙特卡洛计算上。通过系统的研究,我们为选择波函数,伪电位以及QMC计算的基础集提供了有用的指导。我们还引入了一种新的方法来计算开放系统上具有有限方差的力,并提出了一种新的策略来定义涉及Jastrow-反对称的Geminal功率波函数的原子轨道,从而大大减少了变分参数的数量。在大基础集的情况下,该方案显着提高了QMC能量最小化的效率。 ©2013美国化学学会。

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