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首页> 外文期刊>Celestial Mechanics and Dynamical Astronomy: An international journal of space dynamics >Non-integrability of first order resonances in Hamiltonian systems in three degrees of freedom
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Non-integrability of first order resonances in Hamiltonian systems in three degrees of freedom

机译:三自由度哈密顿系统中一阶共振的不可积性

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摘要

The normal forms of the Hamiltonian 1:2:ω resonances to degree three for ω = 1, 3, 4 are studied for integrability. We prove that these systems are non-integrable except for the discrete values of the parameters which are well known. We use the Ziglin-Morales-Ramis method based on the differential Galois theory.
机译:研究了ω= 1、3、4的哈密顿量为3的哈密顿1:2:ω共振的正态形式的可积性。我们证明了这些系统是不可积分的,除了众所周知的参数离散值。我们基于微分伽罗瓦理论使用Ziglin-Morales-Ramis方法。

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