Butt, Nouman; Catterall, Simon; Schaich, David Alexander (2018). SO (4) invariant Higgs-Yukawa model with reduced staggered fermions. Physical review. D - particles, fields, gravitation, and cosmology, 98(11), p. 114514. American Physical Society 10.1103/PhysRevD.98.114514
|
Text
PhysRevD.98.114514.pdf - Published Version Available under License Creative Commons: Attribution (CC-BY). Download (622kB) | Preview |
We explore the phase structure of a four dimensional SO(4) invariant lattice Higgs-Yukawa model comprising four reduced staggered fermions interacting with a real scalar field. The fermions belong to the fundamental representation of the symmetry group while the three scalar field components transform in the self-dual representation of SO(4). The model is a generalization of a four fermion system with the same symmetries that has received recent attention because of its unusual phase structure comprising massless and massive symmetric phases separated by a very narrow phase in which a small bilinear condensate breaking SOð4Þ symmetry is present. The generalization described in this paper simply consists of the addition of a scalar kinetic term. We find a region of the enlarged phase diagram which shows no sign of a fermion condensate or symmetry breaking but in which there is nevertheless evidence of a diverging correlation length. Our results in this region are consistent with the presence of a single continuous phase transition separating the massless and massive symmetric phases observed in the earlier work.
Item Type: |
Journal Article (Original Article) |
---|---|
Division/Institute: |
08 Faculty of Science > Institute of Theoretical Physics |
UniBE Contributor: |
Schaich, David Alexander |
Subjects: |
500 Science > 530 Physics |
ISSN: |
1550-7998 |
Publisher: |
American Physical Society |
Language: |
English |
Submitter: |
Esther Fiechter |
Date Deposited: |
25 Feb 2019 12:17 |
Last Modified: |
05 Dec 2022 15:24 |
Publisher DOI: |
10.1103/PhysRevD.98.114514 |
ArXiv ID: |
1810.06117 |
BORIS DOI: |
10.7892/boris.123754 |
URI: |
https://boris.unibe.ch/id/eprint/123754 |