Home > Publications database > Quasi-degenerate baryon energy states, the Feynman-Hellmann theorem and transition matrix elements |
Journal Article/Contribution to a conference proceedings | PUBDB-2023-01098 |
; ; ; ; ; ; ; ; ;
2023
SISSA
Trieste
This record in other databases:
Please use a persistent id in citations: doi:10.22323/1.430.0412 doi:10.3204/PUBDB-2023-01098
Report No.: DESY-23-017; arXiv:2302.04911
Abstract: The standard method for determining matrix elements in lattice QCD requires the computation of three-point correlation functions. This has the disadvantage of requiring two large time separations: one between the hadron source and operator and the other from the operator to the hadron sink. Here we consider an alternative formalism, based on the Dyson expansion leading to the Feynman-Hellmann theorem, which only requires the computation of two-point correlation functions. Both the cases of degenerate energy levels and quasi-degenerate energy levels which correspond to diagonal and transition matrix elements respectively can be considered in this formalism. As an example numerical results for the Sigma to Nucleon vector transition matrix element are presented.
Keyword(s): baryon: energy ; correlation function ; energy levels ; hadron ; nucleon ; lattice field theory ; numerical calculations ; lattice ; Feynman
The record appears in these collections: |
Preprint
Quasi-degenerate baryon energy states, the Feynman-Hellmann theorem and transition matrix elements
[10.22323/1.430.0412]
Files Fulltext by arXiv.org
BibTeX |
EndNote:
XML,
Text |
RIS