We provide firm convincing evidence that the energy transport in a one-dimensional gas of elastically colliding free particles of unequal masses is anomalous, i.e., the Fourier law does not hold. Our conclusions are confirmed by a theoretical and numerical analysis based on a Green-Kubo-type approach specialized to momentum-conserving lattices
Transport coefficients are typically divergent for quantum integrable systems in one dimension, such...
In this review paper we survey recent achievements in anomalous heat diffusion, while highlighting o...
One-dimensional particle chains are fundamental models to explain anomalous thermal conduction in lo...
We provide firm convincing evidence that the energy transport in a one-dimensional gas of elasticall...
We study the nonequilibrium state of heat conduction in a one-dimensional system of hard point parti...
http://arxiv.org/abs/1002.3545Momentum-conserving one-dimensional models are known to exhibit anomal...
The divergence of the thermal conductivity in the thermodynamic limit is thoroughly investigated. Th...
From three-dimensional linearized hydrodynamic equations, it is found that the heat conductivity is ...
We show that for one-dimensional fluids the thermal conductivity generically diverges with system si...
We study in momentum-conserving systems, how nonintegrable dynamics may affect thermal transport pro...
By numerically computing orbits for a chaotic, one-dimensional, many-body system placed between two ...
Heat and particle transport in a one-dimensional hard-point gas of elastically colliding particles a...
Momentum-conserving one-dimensional models are known to exhibit anomalous Fourier's law, with a the...
After reviewing the main features of anomalous energy transport in 1D systems, we report simulations...
This paper is devoted to the derivation of a macroscopic diffusion equation (Fourier’s law) describi...
Transport coefficients are typically divergent for quantum integrable systems in one dimension, such...
In this review paper we survey recent achievements in anomalous heat diffusion, while highlighting o...
One-dimensional particle chains are fundamental models to explain anomalous thermal conduction in lo...
We provide firm convincing evidence that the energy transport in a one-dimensional gas of elasticall...
We study the nonequilibrium state of heat conduction in a one-dimensional system of hard point parti...
http://arxiv.org/abs/1002.3545Momentum-conserving one-dimensional models are known to exhibit anomal...
The divergence of the thermal conductivity in the thermodynamic limit is thoroughly investigated. Th...
From three-dimensional linearized hydrodynamic equations, it is found that the heat conductivity is ...
We show that for one-dimensional fluids the thermal conductivity generically diverges with system si...
We study in momentum-conserving systems, how nonintegrable dynamics may affect thermal transport pro...
By numerically computing orbits for a chaotic, one-dimensional, many-body system placed between two ...
Heat and particle transport in a one-dimensional hard-point gas of elastically colliding particles a...
Momentum-conserving one-dimensional models are known to exhibit anomalous Fourier's law, with a the...
After reviewing the main features of anomalous energy transport in 1D systems, we report simulations...
This paper is devoted to the derivation of a macroscopic diffusion equation (Fourier’s law) describi...
Transport coefficients are typically divergent for quantum integrable systems in one dimension, such...
In this review paper we survey recent achievements in anomalous heat diffusion, while highlighting o...
One-dimensional particle chains are fundamental models to explain anomalous thermal conduction in lo...
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