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arXiv:2112.12787cond-mat.quant-gas

Compressibility and the Equation of State of an Optical Quantum Gas in a Box

Erik Busley, Leon Espert Miranda, Andreas Redmann, Christian Kurtscheid, Kirankumar Karkihalli Umesh, Frank Vewinger, Martin Weitz, Julian Schmitt

Abstract

The compressibility of a medium, quantifying its response to mechanical perturbations, is a fundamental property determined by the equation of state. For gases of material particles, studies of the mechanical response are well established, in fields from classical thermodynamics to cold atomic quantum gases. Here we demonstrate a measurement of the compressibility of a two-dimensional quantum gas of light in a box potential and obtain the equation of state for the optical medium. The experiment is carried out in a nanostructured dye-filled optical microcavity. We observe signatures of Bose-Einstein condensation at high phase-space densities in the finite-size system. Strikingly, upon entering the quantum degenerate regime, the measured density response to an external force sharply increases, hinting at the peculiar prediction of an infinite compressibility of the deeply degenerate Bose gas.

arXiv comments
9 + 9 pages, 4 + 6 figures
Journal reference
Science 375, 1403-1406 (2022)
DOI
doi:10.1126/science.abm2543
Subjects
cond-mat.quant-gasQuantum Gases quant-phQuantum Physics

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    • Original paper: https://arxiv.org/abs/2112.12787

      yccs27View on HNParent context

    • For an ideal gas in a 3d box, the "equation of state" that relates P(ressure), T(emperature), and V(olume) is PV = nRT, where R is a constant and n is the number of particles. You can rewrite this as: P = nRT/V Compressing the gas (by shrinking V) while keeping n constant will…

      alecstView on HNParent context

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