Rotating periodic solutions for super-linear second order Hamiltonian systems

Critical point theory for asymptotically quadratic functionals and applications to problems with resonance

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Natural Sciences, Physics, Dynamical Systems +12

Rotating periodic solutions of second order dissipative dynamical systems

Xiaojun Chang, Yong Li · Discrete and Continuous Dynamical Systems · 2015 · 56 citations · Full text

Natural Sciences, Mathematics, Physics +9

Non-autonomous second order Hamiltonian systems

John Pipan, Martin Schechter · Journal of Differential Equations · 2014 · 37 citations

Natural Sciences, Mathematics, Physics +11

Periodic solutions for a class of new superquadratic second order Hamiltonian systems

Chun‐Lei Tang, Xing-Ping Wu · Applied Mathematics Letters · 2014 · 34 citations

Natural Sciences, Secondary Education, Complex Systems +8

Rotating periodic solutions for asymptotically linear second‐order Hamiltonian systems with resonance at infinity

Guanggang Liu, Yong Li, Xue Yang · Mathematical Methods in the Applied Sciences · 2017 · 31 citations

Natural Sciences, Mathematics, Differential Equations +11