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- W3128767909 abstract "We investigate nonequilibrium steady states in a class of one-dimensional diffusive systems that can attain negative absolute temperatures. The cases of a paramagnetic spin system, a Hamiltonian rotator chain and a one-dimensional discrete linear Schrodinger equation are considered. Suitable models of reservoirs are implemented to impose given, possibly negative, temperatures at the chain ends. We show that a phenomenological description in terms of a Fourier law can consistently describe unusual transport regimes where the temperature profiles are entirely or partially in the negative-temperature region. Negative-temperature Fourier transport is observed both for deterministic and stochastic dynamics and it can be generalized to coupled transport when two or more thermodynamic currents flow through the system." @default.
- W3128767909 created "2021-02-15" @default.
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- W3128767909 date "2021-05-01" @default.
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- W3128767909 title "Negative-temperature Fourier transport in one-dimensional systems" @default.
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- W3128767909 doi "https://doi.org/10.1088/1742-5468/abf7bd" @default.
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