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Strongly correlated quantum chemistry: numerical analysis and recent applications

  • Fabian M. Faulstich (University of California, Berkeley)
G3 10 (Lecture hall)

Abstract

Strongly correlated quantum systems include some of the most challenging problems in science. I will present the first numerical analysis for the coupled cluster method tailored by matrix product states, which is a promising method for handling strongly correlated systems. I will then discuss recent applications of the coupled cluster method and matrix product states for solving the magic angle twisted bilayer graphene system at the level of interacting electrons.

Katja Heid

MPI for Mathematics in the Sciences Contact via Mail

Upcoming Events of This Seminar

  • May 14, 2024 tba with Barbara Verfürth
  • May 14, 2024 tba with Lisa Hartung
  • Jun 4, 2024 tba with Vadim Gorin
  • Jun 25, 2024 tba with Paul Dario
  • Jul 16, 2024 tba with Michael Loss
  • Aug 20, 2024 tba with Tomasz Komorowski
  • Dec 3, 2024 tba with Patricia Gonçalves