Hydrodynamic Properties of the Unitary Fermi Gas
POSTER
Abstract
The unitary Fermi gas is a paradigmatic model for other strongly interacting Fermi systems, from atomic nuclei to neutron stars, and can be efficiently realized with ultracold atoms near a Feshbach resonance. Strong interactions and fermion antisymmetry render theoretical predictions highly challenging, in particular for transport properties such as density, spin, heat and momentum transport. Here, we prepare a spin-balanced, homogeneous gas of 6Li atoms at unitarity, trapped within a homogeneous box potential that removes complications from non-uniform density. We observe the response of the gas to local density and temperature perturbations in both the normal and superfluid phases and extract the associated diffusivities. In the degenerate regime, and near the superfluid critical temperature, these diffusivities attain a Heisenberg limit. This behavior contrasts with that expected for Fermi liquids, where instead diffusivities would strongly rise at low temperatures due to Pauli blocking. Our precision measurements of transport coefficients can serve as a benchmark for many-body theories of strongly interacting fermionic matter.
Publication: P. B. Patel, Z. Yan, B. Mukherjee, R. J. Fletcher, J. Struck, M. W. Zwierlein, Science 370.6521, 1222-1226 (2020)<br><br>P.B. Patel, Z. Yan, B. Mukherjee, R. J. Fletcher, M. W. Zwierlein, in preparation<br><br>Z. Yan, P.B. Patel, B. Mukherjee, R. J. Fletcher, M. W. Zwierlein, in preparation
Presenters
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Eric Wolf
Massachusetts Institute of Technology MIT, Massachusetts Institute of Technology MI
Authors
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Eric Wolf
Massachusetts Institute of Technology MIT, Massachusetts Institute of Technology MI
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Huan Q Bui
Massachusetts Institute of Technology MIT
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Parth B Patel
Massachusetts Institute of Technology MI, Massachusetts Institute of Technology MIT
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Zhenjie Yan
Massachusetts Institute of Technology MIT
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Carsten Robens
Massachusetts Institute of Technology MIT
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Richard Fletcher
Massachusetts Institute of Technology MIT, MIT
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Martin W Zwierlein
MIT