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On valley asymmetry in a topological interaction for quasi-particles

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Author(s):
de Gracia, G. B. ; Pimentel, B. M. ; da Rocha, R.
Total Authors: 3
Document type: Journal article
Source: ANNALS OF PHYSICS; v. 459, p. 18-pg., 2023-11-16.
Abstract

This paper is focused on investigating the effects of a statistical interaction for graphene-like systems, providing Haldane-like properties for topologically trivial lattices. The associated self energy correction yields an effective next-nearest hopping, inducing the topological phase, whose specific solutions are scrutinized. In the case of an external magnetic field, it leads to a renormalized quasi-particle structure with generalized Landau levels and explicit valley asymmetry. A suitable tool for implementing such achievements is a judicious indefinite metric quantization, leading to advances in field theory foundations. Since the topological behavior is encoded in the radiative corrections, an unequivocal treatment using an integral representation is carefully developed. (AU)

FAPESP's process: 22/01734-7 - Gauge/gravity dualities, Navier-Stokes equations with soft-hair, and Dirac fluids
Grantee:Roldão da Rocha Junior
Support Opportunities: Regular Research Grants
FAPESP's process: 21/01089-1 - Cherenkov Telescope Array: construction and first discoveries
Grantee:Luiz Vitor de Souza Filho
Support Opportunities: Special Projects
FAPESP's process: 21/12126-5 - Quantum field theory with indefinite metric, from planar models in condensed matter, spontaneous symmetry breaking mechanisms and Elko spinors, to dual reducible higher order theories
Grantee:Gabriel Brandão de Gracia
Support Opportunities: Scholarships in Brazil - Post-Doctoral