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Semi-Dirac Fermions in a Topological Metal

Yinming Shao, Seongphill Moon, А. Н. Руденко, Jie Wang, Jonah Herzog-Arbeitman, Mykhaylo Ozerov, David Graf, Zhiyuan Sun, Raquel Queiroz, Seng Huat Lee, Yanglin Zhu, Zhiqiang Mao, M. I. Katsnelson, B. Andrei Bernevig, Dmitry Smirnov, Andrew J. Millis, D. N. Basov

2024Physical Review X20 citationsDOIOpen Access PDF

Abstract

Topological semimetals with massless Dirac and Weyl fermions represent the forefront of quantum materials research. In two dimensions, a peculiar class of fermions that are massless in one direction and massive in the perpendicular direction was predicted 16 years ago. These highly exotic quasiparticles—the semi-Dirac fermions—ignited intense theoretical and experimental interest but remain undetected. Using magneto-optical spectroscopy, we demonstrate the defining feature of semi-Dirac fermions— <a:math xmlns:a="http://www.w3.org/1998/Math/MathML" display="inline"> <a:msup> <a:mi>B</a:mi> <a:mrow> <a:mn>2</a:mn> <a:mo>/</a:mo> <a:mn>3</a:mn> </a:mrow> </a:msup> </a:math> scaling of Landau levels—in a prototypical nodal-line metal ZrSiS. In topological metals, including ZrSiS, nodal lines extend the band degeneracies from isolated points to lines, loops, or even chains in the momentum space. With calculations and theoretical modeling, we pinpoint the observed semi-Dirac spectrum to the crossing points of nodal lines in ZrSiS. Crossing nodal lines exhibit a continuum absorption spectrum but with singularities that scale as <c:math xmlns:c="http://www.w3.org/1998/Math/MathML" display="inline"> <c:msup> <c:mi>B</c:mi> <c:mrow> <c:mn>2</c:mn> <c:mo>/</c:mo> <c:mn>3</c:mn> </c:mrow> </c:msup> </c:math> at the crossing. Our work sheds light on the hidden quasiparticles emerging from the intricate topology of crossing nodal lines and highlights the potential to explore quantum geometry with linear optical responses. Published by the American Physical Society 2024

Topics & Concepts

QuasiparticlePhysicsMassless particleFermionTopology (electrical circuits)Dirac fermionPosition and momentum spaceDirac (video compression format)Quantum mechanicsMathematicsCombinatoricsNeutrinoSuperconductivityTopological Materials and PhenomenaGraphene research and applicationsQuantum and electron transport phenomena