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FEAST fundamental framework for electronic structure calculations: Reformulation and solution of the muffin-tin problem

机译:电子结构计算的FEAST基本框架:松饼-锡问题的重新制定和解决方案

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摘要

In a recent article Polizzi (2009) [15], the FEAST algorithm has been presented as a general purpose eigenvalue solver which is ideally suited for addressing the numerical challenges in electronic structure calculations. Here, FEAST is presented beyond the "black-box" solver as a fundamental modeling framework which can naturally address the original numerical complexity of the electronic structure problem as formulated by Slater in 1937 [3]. The non-linear eigenvalue problem arising from the muffin-tin decomposition of the real-space domain is first derived and then reformulated to be solved exactly within the FEAST framework. This new framework is presented as a fundamental and practical solution for performing both accurate and scalable electronic structure calculations, bypassing the various issues of using traditional approaches such as linearization and pseudopotential techniques. A finite element implementation of this FEAST framework along with simulation results for various molecular systems is also presented and discussed.
机译:在最近的一篇文章Polizzi(2009)[15]中,已经将FEAST算法作为通用特征值求解器进行了介绍,该算法非常适合解决电子结构计算中的数值挑战。在这里,FEAST作为“黑匣子”求解器而提出,它是一个基本的建模框架,可以自然地解决Slater在1937年提出的电子结构问题的原始数值复杂性[3]。首先推导由实空间域的松饼-锡分解引起的非线性特征值问题,然后将其重新公式化以在FEAST框架内精确求解。这个新框架是作为执行精确和可伸缩电子结构计算的基本和实用解决方案而提出的,它绕过了使用诸如线性化和伪电位技术之类的传统方法的各种问题。还介绍和讨论了此FEAST框架的有限元实现以及各种分子系统的仿真结果。

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