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A novel quantum Monte Carlo strategy: Surplus function approach

机译:一种新颖的量子蒙特卡洛策略:剩余函数法

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摘要

A concept of surplus function for the Schrodinger equation is put forward. A novel quantum Monte Carlo approach, namely, the surplus function method, is suggested with use of a novel trial function of significant physical meaning which is based on the proposed surplus function. The trial function is an iteration type, as given in the test. It is theoretically proved that the energy expectation value obtained from the proposed trial function decrease step by step in iterations. In addition, computation formulas and concrete procedures for energy expectation value are presented. Calculations for H_2, LiH, Li_2, and H_2O molecules indicate that the energy expectation values after only 4-5 iterations achieve over 90% of the correlation energy, indicating that the convergence rates are rapid. The trial function used in the present paper requires no parameter optimization and is of the highest accuracy.
机译:提出了薛定inger方程的剩余函数的概念。提出了一种新颖的量子蒙特卡洛方法,即剩余函数方法,并使用了一种基于所提出的剩余函数的,具有重要物理意义的新型试验函数。试验功能是测试中给出的迭代类型。从理论上证明,从提出的试验函数获得的能量期望值在迭代中逐步减小。另外,给出了能量期望值的计算公式和具体程序。对H_2,LiH,Li_2和H_2O分子的计算表明,仅4-5次迭代后的能量期望值就达到了90%以上的相关能量,表明收敛速度很快。本文中使用的试验功能不需要参数优化,并且精度最高。

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