Large Scale Finite-Temperature Real-time Time Dependent Density Functional Theory Calculation with Hybrid Functional on ARM and GPU Systems
Rongrong Liu, Zhuoqiang Guo, Qiuchen Sha, Tong Zhao, Haibo Li, Wei Hu,, Lijun Liu, Guangming Tan, Weile Jia

TL;DR
This paper introduces a novel parallel transport-implicit midpoint method and various optimization techniques to significantly accelerate finite-temperature real-time TDDFT calculations with hybrid functionals on ARM and GPU systems, enabling large-scale simulations.
Contribution
The paper presents the PT-IM method and optimization strategies for hybrid functional rt-TDDFT, achieving substantial speedups and enabling simulations of larger systems at finite temperatures.
Findings
Achieved 41.4x speedup over baseline code.
Simulated 3072 atoms in finite-temperature rt-TDDFT.
Reduced computational complexity with new diagonalization and ACE methods.
Abstract
Ultra-fast electronic phenomena originating from finite temperature, such as nonlinear optical excitation, can be simulated with high fidelity via real-time time dependent density functional theory (rt-TDDFT) calculations with hybrid functional. However, previous rt-TDDFT simulations of real materials using the optimal gauge--known as the parallel transport gauge--have been limited to low-temperature systems with band gaps. In this paper, we introduce the parallel transport-implicit midpoint (PT-IM) method, which significantly accelerates finite-temperature rt-TDDFT calculations of real materials with hybrid function. We first implement PT-IM with hybrid functional in our plane wave code PWDFT, and optimized it on both GPU and ARM platforms to build a solid baseline code. Next, we propose a diagonalization method to reduce computation and communication complexity, and then, we employ…
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Taxonomy
TopicsNeural Networks and Applications
