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《Journal of Southwest China Normal University(Natural Science Edition)》 2006-01
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Existence and Multiplicity of Periodic Solutions for Second-Order Discrete Hamiltonian Systems

XUE Yan-fang,TANG Chun-leiSchool of Mathematics and Finance,Southwest University,Chongqing 400715,China  
Some results are obtained for the existence and multiplicity of periodic solutions of the non-autonomoussecond-order discrete Hamiltonian systemsΔ2u(t-1) = F(t,u(t)) t∈ Zby the least action principle in critical point theory.
【Fund】: 国家自然科学基金资助项目(10471113);; 教育部优秀青年教师教学科研奖励计划项目
【CateGory Index】: O175.2
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【References】
Chinese Journal Full-text Database 1 Hits
1 ZHANG Shen-gui College of Computer Science and Mathematics,Northwest University for Nationalities,Lanzhou 730030,China;On Multi-Periodic Solutions of Non-Autonomous Second Order Discrete Hamiltonian System[J];西南师范大学学报(自然科学版);2012-09
【Citations】
Chinese Journal Full-text Database 1 Hits
1 TANG Chun\|lei, WU Xing\|ping (Dept. of Mathematics, Southwest China Normal University, Chongqing 400715);Applications of the least action principle to second order Hamiltonian systems[J];西南师范大学学报(自然科学版);2000-04
【Co-citations】
Chinese Journal Full-text Database 6 Hits
1 HUANG Wen-nian(Institute of Mathematical Science & Computing Technique,Central South University,Changsha 410083,China);Existence of periodic solution for a class of second-order Hamilton system[J];河南理工大学学报(自然科学版);2010-01
2 HU Juan,HOU Duo,ZHANG Shumei (School of Mathmatical Science and Computing Technology,Central South University,Changsha 410083,China);Periodic Solution of Some Non-autonomous Second Order Hamiltonian Systems[J];石河子大学学报(自然科学版);2009-04
3 CHEN Tao1,WU Xing-ping21.School of Life Science and Natural Science,Sichuan Agricultural University,Yaan Sichuan 625014,China;2.School of Mathematics and Statistics,Southwest University,Chongqing 400715,Chin;Periodic Solutions of Not Uniformly Coercive Subquadratic Hamiltonian Systems[J];西南大学学报(自然科学版);2008-04
4 WAN Li-ping,TANG Chun-leiSchool of Mathematics and Finance,Southwest University,Chongqing 400715,China;Existence and Multiplicity of Solutions of Second-order Hamiltonian Systems[J];西南师范大学学报(自然科学版);2006-01
5 XUE Yan-fang,TANG Chun-leiSchool of Mathematics and Finance,Southwest University,Chongqing 400715,China;Existence and Multiplicity of Periodic Solutions for Second-Order Discrete Hamiltonian Systems[J];西南师范大学学报(自然科学版);2006-01
6 TANG Chun - lei (Dept.of Mathematics,Southwest China Normal University,Chongqing 400715,China);Applications of the Minimax Methods to the Second Order Hamiltonian Systems[J];重庆职业技术学院学报;2003-04
【Co-references】
Chinese Journal Full-text Database 3 Hits
1 LI Chun1,TANG Chun-lei1,SHEN Xiao-ke21.School of Mathematics and Statistics,Southwest University,Chongqing 400715,China;2.Huzhou Technician Institute,Huzhou Zhejiang 313216,Chin;Existence of Periodic Solution for Second-Order Discrete Hamiltonian Systems[J];西南大学学报(自然科学版);2009-06
2 HE Tie-shan1,CHEN Wen-ge2(1.Department of Computation Science,Zhongkai University of Agriculture and Engineering,Guangzhou 510225,China)(2.School of Mathematical Sciences,South China University of Technology, Guangzhou 510640,China);Multiple Periodic Solutions for Second Order Discrete Hamiltonian Systems[J];数学的实践与认识;2008-17
3 XUE Yan-fang,TANG Chun-leiSchool of Mathematics and Finance,Southwest University,Chongqing 400715,China;Existence and Multiplicity of Periodic Solutions for Second-Order Discrete Hamiltonian Systems[J];西南师范大学学报(自然科学版);2006-01
【Secondary References】
Chinese Journal Full-text Database 1 Hits
1 JIN Panpan;WANG Zhiyong;School of Mathematics and Statistics,Nanjing University of Information Science & Technology;;Existence of periodic solutions for a class of second-order discrete Hamiltonian systems[J];黑龙江大学自然科学学报;2015-05
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