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《Journal of South China Normal University(Natural Science)》 1991-01
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ASYMPTOTIC BEHAVIOR OF SOLUTIONS OF A CLASS OF SECOND ORDER FUNCTIONAL DIFFERENTIAL EQUATION

Feng Yuecai ( Math. Dept. )  
This paper studies the asymptotic behayior of oscillatory solutions and nonoscillatory solutions of a class of second order functional equation. Theorem 1 in this paper generalizes theorem 1 in [1] .
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【Co-citations】
Chinese Journal Full-text Database 10 Hits
1 Zhou Zongfu (Department of Mathematics Hefei 230039);Existence of A Special Type of Liapunov Functional for Neutral Linear System[J];JOURNAL OF ANHUI UNIVERSITY(NATURAL SCIENCES);1995-S1
2 ZHANG Qun Li 1,DONG Xiu juan 2(1.Mathematics Dept.of Heze University,Heze 274015,China;2.Heze Advanced Skilled Workers' School,274026,China);Stability of a Class of RDDE[J];Journal of Anqing Teachers College(Natural Science Edition);2006-01
3 Hao Yunfeng Xu Zhonghai(Department of Mathematics);The Existeuce and Number of Periodic solutions of Differeutial Differeuce System[J];;1996-02
4 Guo Baichang(Department of Mathematics);Existence of A Neutral Functional Differential Equation[J];;1997-01
5 Guo Baichang (Department of Mathematics);Sufficient Conditions of Qscillate For A Neutral Functional Differential Equations[J];;1998-05
6 Lin Shizhong(Hainan Normal College, Haikou,571158)Yu Yuanhong(Institute of Applied Mathematics, Academia Sinica, Beijing, 100080);OSCILLATION THEOREMS OF SOLUTIONS FOR A CLASS OF FUNCTIONAL DIFFERENTIAL EQUATIONS[J];Pure and Applied Mathematics;1996-01
7 Huang Nanjing(Department of Mathematics, Sichuan University);EXISTENCE THEOREM OF NONOSCILLATORY SOLUTION FOR A CLASS OF NONLINEAR SECOND ORDER NEUTRAL FUNCTIONAL DIFFERENTIAL EQUATION[J];;1995-03
8 ZHANG Yue-lian (Department of Mathematics,Changde Teachers University,Changde Hunan,415000);LIPSCHITZ EXPONENTIALLY STABILITY OF RFDE[J];Journal of Changde Teachers University;2001-02
9 ZHANG Yue-lian(Dept. of Math.,Changde Teachers Univ. ,Changde 415000,China);Further Discussion about Uniform Lipschitz Stability for Retared Functional Differential Equations[J];Journal of Changsha University of Electric Power(Natural Science);2002-04
10 ZHANG Hong-qiang,SHI Hai-ping,QIN Guo-hong(Department of Mathematics and Computing Science, Changsha University of Science and Technology, Changsha 410076,China);Existence of Non-osillational Solutions of First Order Delay Differential Equations with Deviating Arguments[J];Journal of Changsha University of Electric Power(Natural Science);2005-03
China Proceedings of conference Full-text Database 1 Hits
1 Zhongkui Sun Wei Xu Department of Applied Mathematics,Northwestern Polytechnic University,Xi'an 710072,PR China;The 1/3 Subharmonic Resonance Response of Stochastic time-delay Duffing Oscillator[A];[C];2007
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