Topological Phase Transitions in Line-nodal Superconductors
SangEun Han, Gil Young Cho, and Eun-Gook Moon

TL;DR
This paper explores the complex interplay between symmetry and topology in line-nodal superconductors, revealing novel phase transition behaviors and experimental signatures that challenge traditional theories.
Contribution
It uncovers a new universality class in topological phase transitions of line-nodal superconductors, highlighting hyper-scaling violation and emergent relativistic scaling.
Findings
Identification of a new universality class in topological phase transitions.
Prediction of a linear phase boundary in temperature-tuning phase diagrams.
Observation of large quantum critical regions due to interplay effects.
Abstract
Fathoming interplay between symmetry and topology of many-electron wave-functions has deepened understanding of quantum many body systems, especially after the discovery of topological insulators. Topology of electron wave-functions enforces and protects emergent gapless excitations, and symmetry is intrinsically tied to the topological protection in a certain class. Namely, unless the symmetry is broken, the topological nature is intact. We show novel interplay phenomena between symmetry and topology in topological phase transitions associated with line-nodal superconductors. The interplay may induce an exotic universality class in sharp contrast to that of the phenomenological Landau-Ginzburg theory. Hyper-scaling violation and emergent relativistic scaling are main characteristics, and the interplay even induces unusually large quantum critical region. We propose characteristic…
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