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The Application of the Nehari Arguments to the Problems of the Existence about the Minimal Periodic Solutions of the Hamiltonian Systems
作者姓名:Zhang  Shiqing
作者单位:Zhang Shiqing
摘    要:Using the Nehari argument about the constrained extreme values and the theorem that the functional defined on complete Finsler manifold and satisfying the Palais-Smale condition and having lower bound has a minimal value point,we study the existence of the minimal periodic solutions for nonconvex quadratic and superquadratic second order Hamiltonian systems.

关 键 词:Nehari  argument  Hamiltonian  systems  minimal  periodic  solutions  

The Application of the Nehari Arguments to the Problems of the Existence about the Minimal Periodic Solutions of the Hamiltonian Systems
Zhang Shiqing.The Application of the Nehari Arguments to the Problems of the Existence about the Minimal Periodic Solutions of the Hamiltonian Systems[J].Storage & Process,1995(5):72-75.
Authors:Zhang Shiqing
Institution:Zhang Shiqing
Abstract:Using the Nehari argument about the constrained extreme values and the theorem that the functional defined on complete Finsler manifold and satisfying the Palais-Smale condition and having lower bound has a minimal value point,we study the existence of the minimal periodic solutions for nonconvex quadratic and superquadratic second order Hamiltonian systems.
Keywords:Nehari argument  Hamiltonian systems  minimal periodic solutions  
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