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《Mathematics in Practice and Theory》 2008-11
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Asymptotic Property for Second Order Nonlinear Functional Differential Equations

ZHANG Quan-xin,GAO Li,ZHANG Ji-qing(Department of Mathematics and Information Science,Binzhou University,Shandong 256603,China)  
This paper is concerned with asymptotic proberty of non-oscillation solutions of a class of second order nonlinear functional differential equations.Shree new theorems are established.These results generalize the known results.
【Fund】: 山东省教育厅科研发展计划项目(J07WH01)
【CateGory Index】: O175
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【Citations】
Chinese Journal Full-text Database 1 Hits
1 Zhang Quanxin (Binzhou University, Binzhou, Shandong 256604) Yan Jurang (school of Mathematical Sciences, Shanxi University, Taiyuan, Shanxi 030006);OSCILLATION FOR A CLASS OF SECOND ORDER NONLINEAR DIFFERENTIAL EQUATIONS WITH DAMPING[J];;2004-03
【Co-citations】
Chinese Journal Full-text Database 10 Hits
1 SONG Xia1,2,LIU Bao-dong1*,ZHANG Quan-xin2(1.School of Mathematics,Shandong University,Jinan 250100,Shandong,China;2.Department of Mathematics and Information Science,Binzhou University, Binzhou 256603,Shandong,China);Asymptotic behavior of nonoscillatory solutions of second order nonlinear differential equation with perturbation[J];Journal of Shandong University(Natural Science);2009-02
2 ZHANG Quan-xin,SHENG Wei-hong,QIU Fang(Department of Mathematical and Information Science,Binzhou University,Shandong 256603,China);Oscillation Theorems for Second Order Nonlinear Differential Equation With Perturbation[J];Mathematics in Practice and Theory;2008-02
3 ZHANG Quan-xin1,DOU Hui1,2,CUI Wen-yan1,2(1.Department of Mathematical and Information Science,Binzhou University,Shandong 256603,China)(2.School of Mathematical and System Science,Shandong University,Shandong 250100,China);Oscillatory Property and Asymptotic Property for a Class of Second order Nonlinear Differential Equation with Perturbation[J];Mathematics in Practice and Theory;2008-06
4 ZHANG Ji-qing,HUANG Li-guo,ZHANG Quan-xin(Department of Mathematics and Information Science,Binzhou University,Shandong 256603,China);Oscillatory Property for Second Order Nonlinear Functional Differential Equations[J];Mathematics in Practice and Theory;2008-10
5 HU Xi-hou1,QI Ai-qin1,ZHANG Quan-xin2(1.College of Health Management,Binzhou Medical University,Shandong 256603,China)(2.Department of Mathematical,Binzhou University,Shandong 256603,China);Oscillatory and Asymptotic Behavior of Solutions of Second Order Nonlinear Differential Equation with Perturbation[J];Mathematics in Practice and Theory;2008-13
6 HU Xi-hou1,ZHANG Quan-xin3,YU Yuan-hong3(1.College of Health Management,Binzhou Medical University,Binzhou 256603,China)(2.Department of Mathematics and Information Science,Binzhou University,Binzhou 256603,China)(3.Academy of Mathematics and Syaence Science,Chinese Academy of Sciences, Beijing 100190,China);Oscillation for a Class of Second Order Nonlinear Differential Equation with Damping[J];Mathematics in Practice and Theory;2009-12
7 GAO Li, ZHANG Quan-xin, HU Bin (Department of Mathematics and Information Science,Binzhou University,Binzhou 256603,China);Asymptotic Property for a Class of Second Order Nonlinear Differential Equation with Perturbation[J];Mathematics in Practice and Theory;2009-13
8 GAO Li1,ZHANG Quan-xin1,YAN Ju-rang1,2(1.Department of Mathematics and Information Science,Binzhou University,Binzhou 256603,China;2.School of Mathematical Sciences,Shanxi University,Taiyuan 030006,China);Oscillatory Property of Solutions for a Class of Second Order Nonlinear Functional Differential Equations[J];Journal of Shanxi University(Natural Science Edition);2008-01
9 ZHANG Quan-xin1, YAN Ju-rang2 (1.Dept.of Math.,Binzhou University,Binzhou 256004,China) (2.School of Math.,Shanxi University,Taiyuan 030006,China);OSCILLATION FOR A CLASS OF SECOND ORDER NONLINEAR DIFFERENTIAL EQUATION WITH DAMPING[J];Journal of Mathematics;2007-04
10 LIU Shou-hua1,2,LIU Bao-dong2,ZHANG Quan-xin1 (1.Department of Mathematics and Information Science,Binzhou University,Binzhou 256603,Shandong,China;2.School of Mathematics,Shandong University,Jinan 250100,Shandong,China);Oscillatory and asymptotic behavior for a second order nonlinear differential equation with perturbation[J];Journal of Shandong University(Natural Science);2009-09
【Secondary Citations】
Chinese Journal Full-text Database 1 Hits
1 YAN JU-RANG (Shanxi University,Taiyuan 030006)ZHANG QUAN-XIN (Binzhou Teachers College,Shandong 256604);OSCILLATION THEOREMS FOR SECOND ORDER NONLINEAR DIFFERENTIAL EQUATIONS WITH DAMPING[J];;1993-03
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