首页> 外文期刊>The Journal of Chemical Physics >Relativistic diffusion Monte Carlo method: Zeroth-order regular approximation-diffusion Monte Carlo method in a spin-free formalism
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Relativistic diffusion Monte Carlo method: Zeroth-order regular approximation-diffusion Monte Carlo method in a spin-free formalism

机译:相对论扩散蒙特卡洛方法:无自旋形式主义中的零阶正则近似扩散蒙特卡洛方法

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摘要

A diffusion Monte Carlo (DMC) method for the relativistic zeroth-order regular approximation (ZORA) is proposed. In this scheme, a novel approximate Greens function is derived for the spin-free ZORA Hamiltonian. Several numerical tests on atoms and small molecules showed that by combining with the relativistic cusp-correction scheme, the present approach can include both relativistic and electron-correlation effects simultaneously. The correlation energies recovered by the ZORA-DMC method are comparable with the nonrelativistic DMC results and superior to the coupled cluster singles and doubles with perturbative triples correction results when the correlation-consistent polarized valence triple-zeta Douglas-Kroll basis set is used. For the heavier CuH molecule, the ZORA-DMC estimation of its dissociation energy agrees with the experimental value within the error bar.
机译:提出了相对论零阶正则逼近(ZORA)的扩散蒙特卡洛(DMC)方法。在此方案中,针对无自旋ZORA哈密顿量推导了一种新颖的近似Greens函数。对原子和小分子的若干数值测试表明,通过结合相对论的尖端校正方案,本方法可以同时包括相对论和电子相关效应。 ZORA-DMC方法回收的相关能量可与非相对论DMC结果相媲美,并且在使用相关一致的极化价三重态Zeta Douglas-Kroll基集的情况下,具有耦合的三重校正结果优于耦合的单键和双键。对于较重的CuH分子,其解离能的ZORA-DMC估计与误差条内的实验值一致。

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