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HeTDSE:A GPU based program to solve the full-dimensional time-dependent Schr?dinger equation for two-electron helium subjected to strong laser fields

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摘要 Electron–electron correlation plays an important role in the underlying dynamics in physics and chemistry.Helium is the simplest and most fundamental two-electron system.The dynamic process of helium in a strong laser field is still a challenging issue because of the large calculation cost.In this study,a graphic processing unit(GPU)open ACC based ab initio numerical simulations package He TDSE is developed to solve the full-dimensional time-dependent Schrodinger equation of helium subjected to a strong laser pulse.He TDSE uses B-spline basis sets expansion method to construct the radial part of the wavefunction,and the spherical harmonic functions is used to express for the angular part.Adams algorithm is employed for the time propagation.Our example shows that He TDSE running on an NVIDIA Kepler K20 GPU can outperform the one on an Intel E5-2640 single CPU core by a factor of 147.He TDSE code package can be obtained from the author or from the author's personal website(doi:10.13140/RG.2.2.15334.45128)directly under the GPL license,so He TDSE can be downloaded,used and modified freely.
作者 Xi Zhao Gangtai Zhang Tingting Bai Jun Wang Wei-Wei Yu 赵曦;张刚台;白婷婷;王俊;于伟威(School of Physics and Information Technology,Shaanxi Normal University,Xi'an 710062,China;College of Physics and Optoelectronics Technology,Baoji University of Arts and Sciences,Baoji 721016,China;College of Mathematics and Information Science,Baoji University of Arts and Sciences,Baoji 721013,China;Institute of Atomic and Molecular Physics,Jilin University,Changchun 130012,China;Department of Physics,Kansas State University,Manhattan,KS 66506,USA;School of Physics and Electronics,Qiannan Normal College for Nationalities,Duyun 558000,China;School of Physics and Electronic Technology,Liaoning Normal University,Dalian 116029,China)
出处 《Chinese Physics B》 SCIE EI CAS CSCD 2021年第7期216-225,共10页 中国物理B(英文版)
基金 the National Natural Science Foundation of China(Grant Nos.11904192,11604119,11627807,and 11604131) the Natural Science Basic Research Plan of Shaanxi Province of China(Grant No.2016JM1012) the Natural Science Foundation of the Education Committee of Shaanxi Province of China(Grant No.18JK0050) the Science Foundation of Baoji University of Arts and Sciences of China(Grant No.ZK16069) the Natural Science Foundation of Liaoning Province of China(Grant No.LQ 2020022)。
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