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首页> 外文期刊>The Journal of Chemical Physics >Range-separated stochastic resolution of identity: Formulation and application to second-order Green's function theory
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Range-separated stochastic resolution of identity: Formulation and application to second-order Green's function theory

机译:分离的身份随机分辨率:制定和应用于二阶绿色函数理论

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We develop a range-separated stochastic resolution of identity (RS-SRI) approach for the four-index electron repulsion integrals, where the larger terms (above a predefined threshold) are treated using a deterministic RI and the remaining terms are treated using a SRI. The approach is implemented within a second-order Green's function formalism with an improved O(N-3) scaling with the size of the basis set, N. Moreover, the RS approach greatly reduces the statistical error compared to the full stochastic version [T. Y. Takeshita et al., J. Chem. Phys. 151, 044114 (2019)], resulting in computational speedups of ground and excited state energies of nearly two orders of magnitude, as demonstrated for hydrogen dimer chains and water clusters.
机译:我们开发了四指数电子排斥积分的身份(RS-SRI)方法的范围分离的随机分辨率,其中使用确定性RI处理较大的术语(预定阈值),并且使用SRI处理剩余的术语 。 该方法是在二阶绿色的函数形式主义中实现,具有改进的O(n-3)缩放,其尺寸为基础集,N。此外,与全随机版本相比,RS方法大大减少了统计误差[T. 。 Y. Takeshita等人。,J.Chem。 物理。 151,044114(2019)],导致地面的计算加速和近两个数量级的兴奋状态能量,如氢二聚体链和水簇所证明的。

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