1985
DOI: 10.1103/physreva.31.3231
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Exact time evolution of a classical harmonic-oscillator chain

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Cited by 115 publications
(62 citation statements)
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“…It is well known that in an infinite system of harmonic oscillators, the average kinetic energy per particle is constant [88] and hence the equipartition theorem is respected. The dynamics of a chain of 2D granular disks, where n = 2, in a system without boundaries has recently been exactly solved [89].…”
Section: The Quasi-equilibrium Phasementioning
confidence: 99%
“…It is well known that in an infinite system of harmonic oscillators, the average kinetic energy per particle is constant [88] and hence the equipartition theorem is respected. The dynamics of a chain of 2D granular disks, where n = 2, in a system without boundaries has recently been exactly solved [89].…”
Section: The Quasi-equilibrium Phasementioning
confidence: 99%
“…An introduction of normal modes leads to a decoupling of the oscillators and thus to an effective single-particle problem, see also Ref. [9]. A detailed description of this relation is work in progress.…”
Section: Detailed Comparisonmentioning
confidence: 97%
“…The acceleration autocorrelation finction, defined below as C(t), for a tagged particle can be used to measure the relaxation of that tagged particle [21][22][23][24] as it is perturbed by an impulse and as it tries to return to its unperturbed lower energy state. It serves as a measure of the memory of the interaction .wdTeredby the tagged particle.…”
Section: Soliton-like Objects: G = O 10>0 and At G >0mentioning
confidence: 99%