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首页> 外文期刊>International journal of non-linear mechanics >Existence and stability of bushes of vibrational modes for octahedral mechanical systems with Lennard-Jones potential
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Existence and stability of bushes of vibrational modes for octahedral mechanical systems with Lennard-Jones potential

机译:具有Lennard-Jones势的八面体机械系统振动模式衬套的存在性和稳定性

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摘要

The special non-linear dynamical regimes, "bushes of normal modes", can exist in the N-particle Hamiltonian systems with discrete symmetry (Physica D 117 (1998) 43). The dimension of the bush can be essentially less than that of the whole mechanical system. One-dimensional bushes represent the similar non-linear normal modes introduced by Rosenberg. A given bush can be excited by imposing the appropriate initial conditions, and the energy of the initial excitation turns out to be trapped in this bush. In the present paper, we consider all possible vibrational bushes in the simple octahedral mechanical system and discuss their stability under assumption that the interactions between particles are described by the Lennard-Jones potential.
机译:在具有离散对称性的N粒子哈密顿系统中,可以存在特殊的非线性动力学机制,即“正常模式的融合”(Physica D 117(1998)43)。衬套的尺寸可以基本上小于整个机械系统的尺寸。一维灌木丛代表Rosenberg引入的类似非线性法线模式。可以通过施加适当的初始条件来激发给定的衬套,并且原始激励的能量原来被捕获在该衬套中。在本文中,我们考虑了简单八面体机械系统中所有可能的振动衬套,并在假设粒子之间的相互作用由Lennard-Jones势描述的前提下讨论了它们的稳定性。

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