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Black Hole Horizon in a Type-III Dirac Semimetal Zn$_2$In$_2$S$_5$

Published 19 Nov 2017 in cond-mat.mes-hall and gr-qc | (1711.07096v1)

Abstract: Recently, realizing new fermions, such as type-I and type-II Dirac/Weyl fermions in condensed matter systems, has attracted considerable attention. Here we show that the transition state from type-I to type-II Dirac fermions can be viewed as a type-III Dirac fermion, which exhibits unique characteristics, including a Dirac-line Fermi surface with nontrivial topological invariant and critical chiral anomaly effect, distinct from previously known Dirac semimetals. Most importantly, we discover Zn$_2$In$_2$S$_5$ is a type-III Dirac semimetal material, characterized with a pair of Dirac points in the bulk and Fermi arcs on the surface. We further propose a solid-state realization of the black-hole-horizon analogue in inhomogeneous Zn$_2$In$_2$S$_5$ to simulate black hole evaporation with high Hawking temperature. We envision that our findings will stimulate researchers to study novel physics of type-III Dirac fermions, as well as astronomical problems in a condensed matter analogue.

Citations (54)

Summary

Black Hole Horizon in a Type-III Dirac Semimetal Zn$_2$In$_2$S$_5$

The investigation by Huang, Jin, and Liu into the type-III Dirac semimetal Zn$_2$In$_2$S$_5$ represents a significant advancement in the study of topological semimetals. Their paper meticulously delineates the unique properties of these semimetals, differentiating them from the type-I and type-II varieties by focusing on the transitional nature of type-III Dirac fermions.

Type-III Dirac Fermions

The concept of type-III Dirac fermions emerges as a transitional state between type-I and type-II Dirac/Weyl fermions. This state is represented by a Dirac-line Fermi surface, characterized by topologically nontrivial properties and critical chiral anomaly effects. This contrasts sharply with the point-like or pocketed Fermi surfaces found in type-I and type-II fermions. For the first time, the authors have identified such a state in the material Zn$_2$In$_2$S$_5$, proposing it as the first real material representation of type-III Dirac semimetals.

Material Characteristics

Zn$_2$In$_2$S$_5$ exhibits two crystal structures: hexagonal and rhombohedral, each contributing to the formation of a unique Dirac semimetal state. The authors employ effective Hamiltonian analysis and first-principles calculations to elucidate the presence of Dirac points and the accompanying line-like Fermi surfaces in these materials. One standout feature is the non-planar surface states and Fermi arcs, made visible through angle-resolved photoemission spectroscopy, differentiating Zn$_2$In$_2$S$_5$ from other Dirac semimetals.

Black Hole Horizon Analogue

A particularly intriguing aspect of this research is the proposal of Zn$_2$In$_2$S$_5$ as a platform for simulating black hole horizons, specifically Hawking radiation. Through control over structural distortion, the paper suggests creating an inhomogeneous system with spatially dependent dragging velocity. This establishes an internal horizon resembling that of a black hole, where quasiparticle communication parallels relativistic constraints imposed by the horizon. Moreover, the paper posits a Hawking temperature that is theoretically observable given a high gradient of dragging velocity.

Implications and Future Directions

The realization of a type-III Dirac semimetal in Zn$_2$In$_2$S$_5$ enriches the landscape of topological semimetal physics, offering new possibilities for experimental observation and theoretical study. The potential to simulate astronomical phenomena in solid-state systems could open alternative routes for understanding complex concepts like gravitational waves and cosmic radiation.

Looking forward, this work implies promising directions for further exploration, such as investigating strain-engineered controls over the black-hole horizon analogue, creating type-III Weyl semimetals through magnetic doping, and probing the interplay between various topological features within Zn$_2$In$_2$S$_5$. Additionally, understanding the transport and optical behaviors stemming from these novel topological states may provide invaluable insights into practical applications of topological materials.

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