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Energy Oscillations in a One-Dimensional Crystal

机译:一维晶体中的能量振荡

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Oscillations of the kinetic and potential energies in a one-dimensional crystal (the chain of particles) are considered. An analytical solution for the linear interaction of particles, random initial velocities, and zero initial displacements is derived. It is shown that the time dependence of energies is expressed by the Bessel function, and the period and the damping rate of oscillations are determined. Analytical conclusions are confirmed by computer modeling. According to the results found, in order to describe high-speed transient processes, apart from the consideration of velocities dispersion (which determines the temperature in the equilibrium statistical mechanics), the correlations of velocities of different particles should be considered. In particular, the damping of energy oscillations is associated with the fact that correlations associating the motion of remote particles are excited.
机译:考虑一维晶体(粒子链)中动能和势能的振荡。得出了粒子的线性相互作用,随机初始速度和零初始位移的解析解。结果表明,能量的时间依赖性由贝塞尔函数表示,并且确定了振荡的周期和阻尼率。分析结论通过计算机建模得到证实。根据发现的结果,为了描述高速瞬态过程,除了考虑速度分散(决定平衡统计力学中的温度)外,还应考虑不同粒子的速度相关性。特别地,能量振荡的衰减与以下事实相关联:与远程粒子的运动相关联的相关性被激发。

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