Computation of Generalized Zeta Functions With Applications to Long-Range Interacting Classical and Quantum Lattices

Venue
Workshop on Quantum Technologies, RWTH Aachen University
Type
Workshop talk
Location
Aachen, Germany
Date

References

  1. Buchheit, A. A., Busse, J. K., Keßler, T., & Rybakov, F. N. (2026). Zeta Expansion for Long-Range Interactions under Periodic Boundary Conditions with Applications to Micromagnetics. Journal of Computational Physics. DOI: 10.1016/j.jcp.2026.114885
  2. Buchheit, A. A., & Busse, J. K. (2026). Epstein zeta method for many-body lattice sums. Numerische Mathematik. DOI: 10.1007/s00211-026-01558-y
  3. Buchheit, A. A., Busse, J. K., & Gutendorf, R. (2026). Computation and properties of the Epstein zeta function with applications to quantum systems. IMA Journal of Numerical Analysis. DOI: 10.1093/imanum/drag057
  4. Robles-Navarro, A., Cooper, S., Buchheit, A. A., Busse, J. K., Burrows, A., Smits, O., & Schwerdtfeger, P. (2025). Exact lattice summations for Lennard-Jones potentials coupled to a three-body Axilrod-Teller-Muto term applied to cuboidal phase transitions. Journal of Chemical Physics. DOI: 10.1063/5.0276677