227 / 2023-04-17 11:39:14
A composite ansatz to reconcile dynamical structure factor of valence electrons​
Abstract Accepted
Yupei Zhang / Peking University
In this paper, a time-dependent density functional theory based on GW quasiparticle states is provided for the theoretical modeling of the inelastic x-ray scattering from solids, where a renormalization factor is introduced to adjust the weights of different quasiparticle states, resulting in an overall improvements in the predicted profiles of spectra. We apply this method to the inelastic x-ray scattering experiments on the single-crystalline lithium and silicon, and find that, in the cases of large momentum transfers, this method can effectively overcome the difficulty of underestimation on the strength at the high energy range within the conventional time-dependent density functional theory methods based on GW corrections, since the renormalization factor enhances the weights of quasiparticle states at high energy levels. The calculated results show that this method has good applicability to both metals and semiconductors, and has a good performance on addressing the fine structures of spectra induced by crystal anisotropy. This method not only is of great importance to the theoretical study on the diagnostics of inelastic x-ray scattering in condensed matter, but also has a potential influence on the backward x-ray Thomson scattering from warm dense matter.​
Important Date
  • Conference Date

    Jun 05

    2023

    to

    Jun 09

    2023

  • Apr 30 2023

    Early Bird Registration

  • May 01 2023

    Abstract Submission Deadline

  • May 01 2023

    Abstract Notification of Acceptance

  • May 01 2023

    Draft paper submission deadline

  • May 31 2023

    Registration deadline

Sponsored By
Science and Technology on Plasma Physics Laboratory
Department of Astronomy, Beijing Normal University
Organized By
Matter and Radiation at Extremes
Institute of Fluid Physics, China Academy of Engineering Physics, China
Institute of Applied Physics and Computational Mathematics, Beijing, China
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