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Nonlinear dynamics of dimers on periodic substrates

机译:周期性底物上二聚体的非线性动力学

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We study the dynamics of a dimer moving on a periodic one-dimensional substrate as a function of the initial kinetic energy at zero temperature. The aim is to describe, in a simplified picture, the microscopic dynamics of diatomic molecules on periodic surfaces, which is of importance for thin film formation and crystal growth. We find a complex behaviour, characterized by a variety of dynamical regimes, namely oscillatory, "quasi-diffusive" (chaotic) and drift motion. Parametrically resonant excitations of internal vibrations can be induced both by oscillatory and drift motion of the centre of mass. For weakly bound dimers a chaotic regime is found for a whole range of velocities between two non-chaotic phases at low and high kinetic energy. The chaotic features have been monitored by studying the Lyapunov exponents and the power spectra. Moreover, for a short-range interaction, the dimer can dissociate due to the parametric excitation of the internal motion.
机译:我们研究了二聚体在周期性一维底物上移动的动力学,该动力学是零温度下初始动能的函数。目的是用简化的图片描述周期性表面上双原子分子的微观动力学,这对于薄膜形成和晶体生长非常重要。我们发现一种复杂的行为,其特征在于多种动力学机制,即振荡,“准扩散”(混沌)和漂移运动。内部振动的参量共振激发既可以通过质心的振荡运动也可以通过漂移运动来诱发。对于弱结合的二聚体,在低和高动能下,在两个非混沌相之间的整个速度范围内都发现了混沌状态。通过研究李雅普诺夫指数和功率谱,可以监测混沌特征。此外,对于短程相互作用,由于内部运动的参数激励,二聚体会解离。

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