2019
DOI: 10.1103/physrevlett.123.116601
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Tomographic Dynamics and Scale-Dependent Viscosity in 2D Electron Systems

Abstract: Fermi gases in two dimensions display a surprising collective behavior originating from the head-on carrier collisions. The head-on processes dominate angular relaxation at not-too-high temperatures TTF owing to the interplay of Pauli blocking and momentum conservation. As a result, a large family of excitations emerges, associated with the odd-parity harmonics of momentum distribution and having exceptionally long lifetimes. This leads to "tomographic" dynamics: fast 1D spatial diffusion along the unchanging … Show more

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Cited by 42 publications
(39 citation statements)
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“…In particular, there will be an intermediate transport regime in which evenparity excitations have time to relax, but many odd-parity excitations do not. This interme-diate transport regime features non-local and scale-dependent conductivity and viscosity with nontrivial fractional power laws 16 . These fractional power laws are sensitive to the anomalous diffusion of the odd-parity excitations.…”
Section: Discussionmentioning
confidence: 99%
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“…In particular, there will be an intermediate transport regime in which evenparity excitations have time to relax, but many odd-parity excitations do not. This interme-diate transport regime features non-local and scale-dependent conductivity and viscosity with nontrivial fractional power laws 16 . These fractional power laws are sensitive to the anomalous diffusion of the odd-parity excitations.…”
Section: Discussionmentioning
confidence: 99%
“…This hierarchy defines a new "tomographic" regime that lies in between the conventional ballistic and hydrodynamic regimes. Dynamics in the tomographic regime feature strong directional memory and slow angular relaxation, which lead to scaledependent viscosity and peculiar nonlocal effects at times t > τ * 15,16 . The new hierarchy and the resulting anomalous kinetics can be captured most naturally by representing excitations as perturbations of the Fermi surface shape with different angular structure.…”
Section: The Long-and Short-lived Modes: Angular Structure and Dynmentioning
confidence: 99%
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“…Despite the fact that the collision integral is not quantitatively accurate [28,29], this model is exactly solvable for many purposes, including ours. We expect that the qualitative physics described below remains relevant for realistic metals close to the hydrodynamic regime.…”
Section: Kinetic Modelmentioning
confidence: 99%