2021
DOI: 10.1016/j.aop.2021.168560
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Cited by 5 publications
(1 citation statement)
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“…The nature of such transitions, known as "Anderson transitions", depends on the dimensionality and the symmetry class of the system [51]. While in three spatial dimensions the known Anderson transitions are all second order (including in finite-temperature QCD [54]), in two spatial dimensions one finds BKT-type transitions for systems in the orthogonal [55] and unitary classes [9,56] (except at the integer quantum Hall transition [57,58]). There are indications that an Anderson transition of BKT type is present also in the spectrum of the staggered operator in lattice Z 2 pure gauge theory in 2+1 dimensions [12], which belongs to the orthogonal class.…”
Section: Anderson Transitionsmentioning
confidence: 99%
“…The nature of such transitions, known as "Anderson transitions", depends on the dimensionality and the symmetry class of the system [51]. While in three spatial dimensions the known Anderson transitions are all second order (including in finite-temperature QCD [54]), in two spatial dimensions one finds BKT-type transitions for systems in the orthogonal [55] and unitary classes [9,56] (except at the integer quantum Hall transition [57,58]). There are indications that an Anderson transition of BKT type is present also in the spectrum of the staggered operator in lattice Z 2 pure gauge theory in 2+1 dimensions [12], which belongs to the orthogonal class.…”
Section: Anderson Transitionsmentioning
confidence: 99%