Existence of periodic solutions of a class of planar systems | |
Yang, XJ | |
2010-05-06 ; 2010-05-06 | |
关键词 | periodic solutions resonance planar systems ASYMMETRIC NONLINEARITIES RESONANCE OSCILLATIONS EQUATIONS Mathematics, Applied Mathematics |
中文摘要 | In this paper, we consider the existence of periodic solutions for the following planar system: Ju' = del H(u) + G(u) + h(t), where the function H(u) is an element of C-3(R-2\{0}, R) is positive for u not equal 0 and positively (q, p)quasi-homogeneous of quasi-degree pq, G : R-2 -> R-2 is local Lipschitz and bounded, h is an element of L-infinity (0, 2 pi) is 2 pi-periodic and J is the standard symplectic matrix. |
语种 | 英语 ; 英语 |
出版者 | HELDERMANN VERLAG ; LEMGO ; LANGER GRABEN 17, 32657 LEMGO, GERMANY |
内容类型 | 期刊论文 |
源URL | [http://hdl.handle.net/123456789/13940] |
专题 | 清华大学 |
推荐引用方式 GB/T 7714 | Yang, XJ. Existence of periodic solutions of a class of planar systems[J],2010, 2010. |
APA | Yang, XJ.(2010).Existence of periodic solutions of a class of planar systems.. |
MLA | Yang, XJ."Existence of periodic solutions of a class of planar systems".(2010). |
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