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Ground-state electronic properties of LiH calculated from the 'Bounce' version of quantum Monte Carlo

机译:LiH的基态电子性质由量子蒙特卡洛的“反弹”版本计算得出

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We calculate several ground-state electronic properties of LiH at its equilibrium geometry using the so-called "Bounce" version of quantum Monte Carlo. The importance sampling is performed with a single-determinant large (QZ4P) STO basis set. The computer codes were written to exploit the efficiencies engineered into modern, high-performance computing software. Our objective is to test the accuracy of the Bounce algorithm when applied to calculate electronic properties represented by operators that do not commute with the Hamiltonian. Our approach is to implement the algorithm for short, medium and long length reptiles. The highest quality Bounce-calculated energy and electric properties are found by using longest length reptiles. Nevertheless, these results are not competitive with those calculated using reptation quantum Monte Carlo for the same long-length reptiles.
机译:我们使用所谓的量子蒙特卡洛的“反弹”版本,计算了LiH在其平衡几何形状下的几种基态电子性质。重要性抽样使用单行列式大(QZ4P)STO基集执行。编写计算机代码是为了利用现代高性能计算软件中设计的效率。我们的目标是测试Bounce算法在计算由不与哈密顿算术相通的运算符表示的电子属性时的准确性。我们的方法是为短,中和长爬行动物实现该算法。通过使用最长的爬行动物,可以找到质量最高的反弹计算的能量和电性能。但是,对于相同的长爬行动物,这些结果与使用复数量子蒙特卡洛计算得出的结果没有竞争力。

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