Unconventional topological phase transition in two-dimensional systems with space-time inversion symmetry
Junyeong Ahn, Bohm-Jung Yang

TL;DR
This paper reveals an unconventional topological phase transition in 2D systems with space-time inversion symmetry, mediated by a stable Weyl semimetal phase, contrasting with traditional transitions in time-reversal invariant systems.
Contribution
It introduces a novel topological phase transition mechanism involving Weyl semimetals in 2D systems with space-time inversion symmetry, supported by theoretical and material examples.
Findings
Weyl points are stabilized by space-time inversion symmetry.
Topological invariant changes via Weyl point pair-creation/annihilation.
HgTe/CdTe quantum wells exhibit this transition within specific thickness ranges.
Abstract
We study a topological phase transition between a normal insulator and a quantum spin Hall insulator in two-dimensional (2D) systems with time-reversal and two-fold rotation symmetries. Contrary to the case of ordinary time-reversal invariant systems where a direct transition between two insulators is generally predicted, we find that the topological phase transition in systems with an additional two-fold rotation symmetry is mediated by an emergent stable two-dimensional Weyl semimetal phase between two insulators. Here the central role is played by the so-called space-time inversion symmetry, the combination of time-reversal and two-fold rotation symmetries, which guarantees the quantization of the Berry phase around a 2D Weyl point even in the presence of strong spin-orbit coupling. Pair-creation/pair-annihilation of Weyl points accompanying partner exchange between different pairs…
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