Two-dimensional Peierls instability via zone boundary Dirac line nodes in layered perovskite oxides
Jin-Hong Park, Seung Hun Lee, Choong H. Kim, Hosub Jin, Bohm-Jung Yang

TL;DR
This paper demonstrates that a perfectly nested Fermi surface in certain layered perovskite oxides can induce a 2D Peierls instability via zone boundary Dirac line nodes, leading to spontaneous symmetry breaking and localized soliton modes.
Contribution
It introduces a novel mechanism for 2D Peierls instability driven by zone boundary Dirac line nodes in layered perovskite oxides, expanding understanding of symmetry breaking in higher dimensions.
Findings
Zone boundary Dirac line node (DLN) protected by glide mirrors.
Logarithmically diverging susceptibility at critical octahedron rotation angle.
Prediction of localized soliton modes at magnetic domain walls in Sr₂IrO₄.
Abstract
Interplay of Fermi surface topology and electron correlation is the quintessential ingredient underlying spontaneous symmetry breaking in itinerant electronic systems. In one-dimensional (1D) systems at half-filling, the inherent Fermi surface nesting makes the translationally invariant metallic state unstable, which is known as Peierls instability. Extending the scope of Peierls instability to two (2D) or three dimensions (3D), however, is not straightforward, since the Fermi surface in higher dimensions is generally not nested. In this work, we show that a perfectly nested Fermi surface can be realized in a class of 2D perovskite oxides, giving rise to 2D Peierls instability. Here the central role is played by the zone boundary Dirac line node (DLN) protected by two orthogonal glide mirrors induced by the rotation of oxygen octahedra. Especially, at a critical angle of the octahedron…
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