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Generalization of the periodic LCAO approach in the CRYSTAL code to g-type orbitals

机译:晶体码中的周期性LCAO方法的概括到G型轨道

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摘要

The Linear Combination of Atomic Orbitals approach implemented into the public Crystal program for quantum-chemical simulations of n-dimensional periodic systems (n = 0, 1, 2, 3) is here extended to g-type basis functions. A general algorithmic procedure is devised for the calculation of the coefficients needed for the analytical evaluation of one-and two-electron integrals for energy and forces within the recursive McMurchie-Davidson strategy, up to arbitrarily high quantum numbers. Explicit routines are generated for the calculation of all the coefficients needed for g-type functions, which ensure a very high computational efficiency. The code has been generalized in many respects so as to allow for the use of g-type functions for: (1) Hartree-Fock energy and forces; (2) density functional theory energy and forces (in either a local density, generalized gradient, meta-GGA or various hybrid approximations); (3) all-electron and pseudo-potential basis sets; (4) spin-restricted and unrestricted calculations; (5) coupled-perturbed Hartree-Fock/Kohn-Sham (hyper)-polarizability calculations; (6) projected density-of-states. The g-type basis functions are expected to play an important role in (1) the description of the electronic structure of heavy elements and in particular of lanthanides and actinides with occupied 4f and 5f bands, respectively, where they represent the first polarization, (2) those calculations requiring an accurate description of the electronic polarization.
机译:在此实现到N维周期系统(n = 0,1,2,3)的量子化学模拟的公共晶体程序中的原子轨道方法的线性组合在此延伸到G型基函数。设计了一般算法程序,用于计算分析对能量和力量的分析评估所需的系数和递归McMurchie-Davids-Davids-Davids-Davidson策略中的力量和力量,直到任意高量子数。生成显式例程,用于计算G型功能所需的所有系数,这确保了非常高的计算效率。代码在许多方面都是推广的,以便允许使用G型功能:(1)Hartree-Fock能量和力量; (2)密度函数理论能量和力(以局部密度,广义梯度,元GGA或各种混合近似); (3)全电子和伪潜力基集; (4)旋转限制和不受限制的计算; (5)耦合扰动Hartree-Fock / Kohn-Sham(Hyper)-polarizability计算; (6)预计的州密度。预计G型基本函数在(1)中发挥着重要作用,分别在镧系元素和占用4F和5F条带的镧系元素和散曲和散浮岩的电子结构的描述中发挥重要作用,其中它们代表第一极化( 2)那些需要准确描述电子极化的计算。

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