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Momentum Space Properties for the Atoms Helium to Neon from Energy-Optimized Explicitly Correlated Wave Functions

机译:能量优化的显相关波函数的原子氦气到氖气的动量空间特性

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Atomic momentum space properties have been calculated starting from explicitly correlated wave functions.The one-body momentum distribution and some of their radial moments and related properties for the atoms helium to neon are reported.The wave functions include a generalized Jastrow factor and in some cases a multideterminant expansion to take care of the nondynamic correlation effects such as the 2s-2p near degeneracy.Both the variational trial wave functions and the momentum space properties have been calculated using the variational Monte Carlo method.The optimization of the free parameters of the trial wave functions is done by using a recently developed energy-optimization technique.Most of the previous variational Monte Carlo applications to quantum chemistry rely on variance-optimized wave functions.A comparison of momentum space properties calculated with energy-optimized wave functions with those obtained by means of variance-optimized wave functions shows a better performance of the former.Despite the simple parameterization of the wave functions used here,they present a good agreement with the results obtained from extensive configuration interaction wave functions.
机译:从显着相关的波函数开始计算原子动量空间性质,报道了单体动量分布及其一些径向矩以及与氦原子到氖原子有关的性质,这些波函数包括广义Jastrow因子,在某些情况下还包括一个多决定性扩展来照顾非动力学相关效应,例如2s-2p接近简并性。使用变分蒙特卡罗方法计算了变分试验波函数和动量空间性质。波函数是通过使用最近开发的能量优化技术完成的。以前在量子化学中的变分蒙特卡罗应用大多数都依赖于方差优化波函数。将能量优化波函数计算的动量空间特性与通过能量优化波函数计算得到的动量空间特性进行比较方差优化波动函数的方法显示出更好的性能尽管此处使用了简单的波函数参数化,但它们与从大量配置相互作用波函数获得的结果呈现出很好的一致性。

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