Deviation from Local Equilibrium Distribution in One-Dimensional Lattice Thermal Conduction(COMPLEXITY AND NONEXTENSIVITY:NEW TRENDS IN STATISTICAL MECHANICS)
スポンサーリンク
概要
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We study the single-particle momentum distribution functions of a one-dimensional Hamiltonian system in the nonequilibrium steady state of heat conduction. Deviation from the Maxwellian distribution is measured by the use of the relative entropy. As a result, it is found that the total relative entropy linearly increases with the system size in an integrable model, while it decreases for large N in nonintegrable systems. Moreover, effects of a symmetry are discussed and some differences are found between the FPU model and the φ^4 model when the boundary breaks the symmetry.
- 2006-06-05
著者
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TAKESUE Shinji
Department of Physics, Yoshida-South Campus, Kyoto University
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UEDA Akira
Department of Mathmatical Sciences, Osaka Prefecture University
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Ueda Akira
Department Of Applied Mathematics And Physics Faculty Of Engineering Kyoto University
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Takesue Shinji
Department Of Physics Kyoto University
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Takesue Shinji
Department Of Physics Yoshida-south Campus Kyoto University
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Ueda Akira
Department Of Mathmatical Sciences Osaka Prefecture University
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- Deviation from Local Equilibrium Distribution in One-Dimensional Lattice Thermal Conduction(COMPLEXITY AND NONEXTENSIVITY:NEW TRENDS IN STATISTICAL MECHANICS)
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