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Mode fluctuation distribution of coupled quartic oscillators

机译:四次耦合振子的模式波动分布

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The mode fluctuation distribution (MFD) of a system of two quartic oscillators coupled by a quartic pertur bation is numerically studied. The coupling strength serves as a control parameter to simulate the transition from integrable to chaotic regimes. It is demonstrated that even in this potential system the MFD turns out to be a very sensitive measure, as it manifests the same transformation seen in billiard systems. It is characterized by Gaussian and skewed distributions in the regions, known to be chaotic and integrable, respectively, from classical Poincare sections and quantum-mechanical level spacing statistics. In the intermediate regions where the KoI'mogoroV-Amol'd-Moser tori survive, the MFD has various distorted forms. [A1063-651X(98)04712-6]. [References: 15]
机译:数值研究了由二次扰动耦合的两个二次振荡器系统的模式波动分布(MFD)。耦合强度用作控制参数,以模拟从可积分状态到混沌状态的过渡。事实证明,即使在这种潜在系统中,MFD仍然是非常敏感的措施,因为它表现出与台球系统相同的变换。它的特征是在经典庞加莱截面和量子力学能级间距统计中分别已知为混沌和可积分的区域内的高斯分布和偏斜分布。在KoI'mogoroV-Amol'd-Moser花托存活的中间区域,MFD具有各种变形形式。 [A1063-651X(98)04712-6]。 [参考:15]

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