Dirac Cones and Room Temperature Polariton Lasing Evidenced in an Organic Honeycomb Lattice

Author:

Betzold Simon1ORCID,Düreth Johannes1,Dusel Marco1ORCID,Emmerling Monika1,Bieganowska Antonina2ORCID,Ohmer Jürgen3,Fischer Utz3ORCID,Höfling Sven1ORCID,Klembt Sebastian1ORCID

Affiliation:

1. Lehrstuhl für Technische Physik Physikalisches Institut and Würzburg‐Dresden Cluster of Excellence ct.qmat Julius‐Maximilians‐Universität Würzburg Am Hubland 97074 Würzburg Germany

2. Department of Experimental Physics Faculty of Fundamental Problems of Technology Wroclaw University of Science and Technology Wyb. Wyspiańskiego 27 Wroclaw 50‐370 Poland

3. Department of Biochemistry Julius‐Maximilians‐Universität Würzburg Am Hubland 97074 Würzburg Germany

Abstract

AbstractArtificial 1D and 2D lattices have emerged as a powerful platform for the emulation of lattice Hamiltonians, the fundamental study of collective many‐body effects, and phenomena arising from non‐trivial topology. Exciton‐polaritons, bosonic part‐light and part‐matter quasiparticles, combine pronounced nonlinearities with the possibility of on‐chip implementation. In this context, organic semiconductors embedded in microcavities have proven to be versatile candidates to study nonlinear many‐body physics and bosonic condensation, and in contrast to most inorganic systems, they allow the use at ambient conditions since they host ultra‐stable Frenkel excitons. A well‐controlled, high‐quality optical lattice is implemented that accommodates light‐matter quasiparticles. The realized polariton graphene presents with excellent cavity quality factors, showing distinct signatures of Dirac cone and flatband dispersions as well as polariton lasing at room temperature. This is realized by filling coupled dielectric microcavities with the fluorescent protein mCherry. The emergence of a coherent polariton condensate at ambient conditions are demonstrated, taking advantage of coupling conditions as precise and controllable as in state‐of‐the‐art inorganic semiconductor‐based systems, without the limitations of e.g. lattice matching in epitaxial growth. This progress allows straightforward extension to more complex systems, such as the study of topological phenomena in 2D lattices including topological lasers and non‐Hermitian optics.

Funder

Deutsche Forschungsgemeinschaft

Publisher

Wiley

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