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Embedding Wave Function Theory in Density Functional Theory

机译:嵌入波函数理论在密度函数理论中

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Because ab initio wave function theory (WFT) proceeds by making systematic approximations to the Schrodinger equation, it reliably makes predictions of the physical and chemical properties of atoms and molecules. By systematically relaxing these approximations (i.e. increasing the level of correlation or the size of the computational basis), one can obtain arbitrarily accurate solutions of the Schrodinger equation. Unfortunately, this accuracy and reliability require such exorbitant computational effort that high-level calculations can be applied only to relatively small systems. Density functional theory (DFT) is an attractive reformulation of quantum mechanics since it provides usually reasonable results at a fraction of the cost of traditional wave funtion methods. But as we do not know the exact exchange-correlation functional, we must resort to approximate functionals which may or may not prove reliable in any given system. And if these functionals give poor results, it is usually not possible to systematically improve the quality of the calculation within the DFT framework.
机译:由于AB Initio波函数理论(WFT)通过对Schrodinger方程进行系统近似进行进行,因为它可靠地预测原子和分子的物理和化学性质。通过系统地放松这些近似(即增加相关水平或计算基的尺寸),可以获得Schrodinger方程的任意准确的解决方案。不幸的是,这种准确性和可靠性需要如此过高的计算工作,即高级计算只能应用于相对较小的系统。密度函数理论(DFT)是对量子力学的有吸引力的重构,因为它在传统波通方法的成本的一小部分中提供了通常合理的结果。但正如我们不知道确切的交换相关功能,我们必须诉诸近似的功能,或者可能在任何给定的系统中可能无法证明可靠的功能。如果这些功能产生较差的结果,通常无法系统地提高DFT框架内计算的质量。

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