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首页> 外文期刊>Journal of chemical theory and computation: JCTC >Combining Density Functional Theory and Green's Function Theory: Range-Separated, Nonlocal, Dynamic, and Orbital-Dependent Hybrid Functional
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Combining Density Functional Theory and Green's Function Theory: Range-Separated, Nonlocal, Dynamic, and Orbital-Dependent Hybrid Functional

机译:结合密度函数理论和绿色的功能理论:分离,非局部,动态和轨道依赖性杂交功能

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摘要

We present a rigorous framework which combines single-particle Green's function theory with density functional theory based on a separation of electron-electron interactions into short- and long-range components. Short-range contribution to the total energy and exchange-correlation potential is provided by a density functional approximation, while the long-range contribution is calculated using an explicit many-body Green's function method. Such a hybrid results in a nonlocal, dynamic, and orbital-dependent exchange-correlation functional of a single particle Green's function. In particular, we present a range-separated hybrid functional called srSVWN5-1rGF2 which combines the local-density approximation and the second-order Green's function theory. We illustrate that similarly to density functional approximations, the new functional is weakly basis-set dependent. Furthermore, it offers an improved description of the short-range dynamic correlation. The many-body contribution to the functional mitigates the many-electron self-interaction error present in many density functional approximations and provides a better description of molecular properties. Additionally, we illustrate that the new functional can be used to scale down the self-energy and, therefore, introduce an additional sparsity to the self-energy matrix that in the future can be exploited in calculations for large molecules or periodic systems.
机译:我们介绍了一种严格的框架,基于电子 - 电子相互作用分离到短期和远程组分的密度泛函理论,将单粒子绿色的功能理论结合在一起。通过密度函数近似提供对总能量和交换相关电位的短程贡献,而使用明确的许多身体绿色功能方法计算远程贡献。这种杂种导致单粒子绿色函数的非局部,动态和轨道依赖的交换相关性。特别是,我们介绍了一个称为SRSVWN5-1RGF2的分离的混合功能,它结合了局部密度近似和二阶绿色的函数理论。我们说明了与密度函数近似类似,新功能依赖于弱基础。此外,它提供了对短程动态相关性的改进描述。对功能性的许多贡献减轻了许多密度函数近似存在的许多 - 电子自相互作用误差,并提供了分子特性的更好描述。另外,我们说明新功能可用于缩小自能量,因此,引入对自我能量矩阵的额外稀疏性,即将在大分子或周期系统的计算中可以利用。

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