Accurate starting points for one-shot G0W0 and Bethe-Salpeter equation calculations via effective tuning of range-separated hybrid functionals.

IF 3.7 2区 化学 Q3 CHEMISTRY, PHYSICAL
Aditi Singh, Subrata Jana, Szymon Śmiga
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Abstract

The accuracy of one-shot G0W0 and Bethe-Salpeter equation (BSE) calculations depends strongly on the underlying starting-point eigensystem, which is commonly obtained from a mean-field density-functional approximation. Range-separated hybrid (RSH) functionals provide a particularly effective starting point; however, conventional optimally tuned RSH procedures often require costly, system-specific, multi-step optimizations of the range-separation parameter ω. In this work, we show that a recently proposed effective tuning protocol [Singh et al., J. Phys. Chem. Lett. 16(32), 8198-8208 (2025)] for RSH functionals can serve as an efficient alternative for determining ω used in G0W0 and BSE calculations. This simplified tuning scheme yields range-separation parameters that are effectively equivalent to those obtained from more elaborate tuning strategies, while avoiding their substantial computational overhead. The resulting tuned RSH eigensystems provide reliable starting points for many-body perturbation theory. In particular, one-shot G0W0 calculations based on effectively tuned RSH orbitals reproduce reference ionization potentials with high accuracy, while subsequent BSE calculations yield quantitatively reliable neutral excitation energies, optical absorption spectra, and excitonic properties for a diverse set of molecular systems and clusters. These results demonstrate that effective RSH tuning offers a practical and broadly applicable route to accurate quasiparticle and excited-state calculations, combining the accuracy of optimally tuned starting points with the low computational cost required for routine applications of G0W0 and BSE.

通过对距离分离混合泛函的有效调整,实现了G0W0和Bethe-Salpeter方程计算的精确起点。
单次G0W0和Bethe-Salpeter方程(BSE)计算的准确性在很大程度上取决于底层的起始点特征系统,该系统通常由平均场密度泛函近似获得。范围分离混合(RSH)功能提供了一个特别有效的起点;然而,传统的最佳调优RSH程序通常需要昂贵的、特定于系统的、对距离分离参数ω进行多步优化。在这项工作中,我们展示了最近提出的有效调谐协议[Singh et al., J. Phys.]。化学。leet . 16(32), 8198-8208(2025)]的RSH泛函可以作为确定G0W0和BSE计算中使用的ω的有效替代方法。这种简化的调优方案产生的范围分离参数有效地等同于从更复杂的调优策略获得的参数,同时避免了它们的大量计算开销。所得到的调谐RSH特征系统为多体摄动理论提供了可靠的起点。特别是,基于有效调谐RSH轨道的一次性G0W0计算可以高精度地再现参考电离势,而随后的BSE计算可以为各种分子系统和簇提供定量可靠的中性激发能、光学吸收光谱和激子性质。这些结果表明,有效的RSH调优为精确的准粒子和激发态计算提供了一条实用且广泛适用的途径,将最佳调优起点的准确性与G0W0和BSE常规应用所需的低计算成本相结合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Journal of Chemical Physics
Journal of Chemical Physics 物理-物理:原子、分子和化学物理
CiteScore
7.40
自引率
15.90%
发文量
1615
审稿时长
2 months
期刊介绍: The Journal of Chemical Physics publishes quantitative and rigorous science of long-lasting value in methods and applications of chemical physics. The Journal also publishes brief Communications of significant new findings, Perspectives on the latest advances in the field, and Special Topic issues. The Journal focuses on innovative research in experimental and theoretical areas of chemical physics, including spectroscopy, dynamics, kinetics, statistical mechanics, and quantum mechanics. In addition, topical areas such as polymers, soft matter, materials, surfaces/interfaces, and systems of biological relevance are of increasing importance. Topical coverage includes: Theoretical Methods and Algorithms Advanced Experimental Techniques Atoms, Molecules, and Clusters Liquids, Glasses, and Crystals Surfaces, Interfaces, and Materials Polymers and Soft Matter Biological Molecules and Networks.
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