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	1. Variational Minimizers on Periodic Solutions of Singular Hamiltonian Systems with a Fixed Energy
	Zhang Shiqing
	Mathematics 26 August 2009
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:In this paper, we apply the variational minimizing method with Cerami-Palais- Smale conditin to study the existence of new periodic solutions with a prescribed energy for a class of symmetrical singular second order Hamiltonian systems .
	TO cite this article:Zhang Shiqing. Variational Minimizers on Periodic Solutions of Singular Hamiltonian Systems with a Fixed Energy[OL].[26 August 2009] http://en.paper.edu.cn/en_releasepaper/content/34637


	2. A nonlocal problem for a wave equation with nonlinear integral condition
	Yong Zhang,Peihao Zhao
	Mathematics 08 January 2008
	Show/Hide Abstract \| Cite this paper︱Full-text: PDF (0 B)

	Abstract:In this paper, we study a nonlocal problem for a wave equation with nonlinear integral condition in a cylinder. The main aim is to prove the uniqueness and existence of a generalized solution. The proofs are based on a priori estimate and the Galerkin procedure, respectively.
	TO cite this article:Yong Zhang,Peihao Zhao. A nonlocal problem for a wave equation with nonlinear integral condition[OL].[ 8 January 2008] http://en.paper.edu.cn/en_releasepaper/content/17847

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