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- W2007391507 abstract "We consider 1D systems of masses, which can transfer energy via harmonic and/or anharmonic interactions of the form V(xi,i+1)∼xi,i+1β, where β>2, and where the potential energy is physically meaningful. The systems are placed within boundaries or satisfy periodic boundary conditions. Any velocity perturbation in these (non-integrable) systems is found to travel as discrete solitary waves. These solitary waves very nearly preserve themselves and make tiny secondary solitary waves when they collide or reach a boundary. As time t→∞, these systems cascade to an equilibrium-like state, with Boltzmann-like velocity distributions, yet with no equipartitioning of energy, which we refer to and briefly describe as the “quasi-equilibrium” state." @default.
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- W2007391507 date "2004-10-01" @default.
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- W2007391507 title "The quasi-equilibrium phase in nonlinear 1D systems" @default.
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- W2007391507 doi "https://doi.org/10.1016/j.physa.2004.04.092" @default.
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