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Coherence measure in Hamiltonian systems with many degrees of freedom

机译:具有许多自由度的哈密顿系统中的相干测度

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We study the phase space region of two-and three-dimensional lattices where a transition from chaotic to ordered dynamics takes place when the energy is lowered. In this region we find coexistence of degrees of freedom (DOF's), endowed with different levels of chaos. The analysis of this complex dynamical pattern requires the introduction of diagnostic tools suitable for a characterization of single DOF's: coherence angles and coherence times. We find that the coherence times-which give a measure of the time each DOF needs to relax to equilibrium-are roughly proportional to the inverse of the specific energy. This may be useful to evaluate the reliability of statistical results obtained in computer experiments performed on condensed matter systems at low energy. [References: 26]
机译:我们研究了二维和三维晶格的相空间区域,其中当能量降低时,会发生从混沌动力学到有序动力学的过渡。在该地区,我们发现自由度(DOF)并存,并具有不同程度的混乱。要对此复杂的动力学模式进行分析,就需要引入适合描述单个自由度的诊断工具:相干角和相干时间。我们发现相干时间(它是每个DOF弛豫至平衡所需时间的量度)与正比能量的倒数大致成比例。这对于评估在低能量下对凝聚态系统进行的计算机实验中获得的统计结果的可靠性可能有用。 [参考:26]

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