有闭轨Lienard系统的轨线结构分类

J4 ›› 2011, Vol. 49 ›› Issue (06): 1007-1013.

LI Xiaoyue¹, WANG Ke^1,2

1. School of Mathematics and Statistics, Northeast Normal University, Changchun 130024, China;2. Department of Mathematics, Harbin Institute of Technology, Weihai 264209, Shandong Province, China

CLC Number:

LI Xiao-Ru, WANG Ke-. Orbit Classification of Lienard Systems with Closed Orbits[J].J4, 2011, 49(06): 1007-1013.

[1]	GUO Shuang, LIU Xiang, SHA Yuan-Xia, XU Jian. Stability and Bifurcation Analysis on GauseTypePredatorPrey Model [J]. J4, 2012, 50(05): 940-944.
[2]	DIAO Kun, WANG Yu-Hua. Singular Perturbation Problems for a Class ofThird Order Semilinear Equations [J]. J4, 2011, 49(05): 882-886.
[3]	JIANG Yu-Qiu, WEI Feng-Yang. Existence of Multiple Positive Periodic Solutions for ThreeSpecies L-V System with Holling Ⅱ Type Functional Response and Harvesting Terms [J]. J4, 2011, 49(02): 195-202.
[4]	ZHANG Jing, GAO Wen-Jie, ZHOU Chi. PreyPredator Model with Constant Investment Rate forPrey and Constant Harvesting Rate for Predator underHolling-Ⅳ Functional Response [J]. J4, 2011, 49(01): 11-15.
[5]	ZHANG Zhi-Reng, LU Shi-Beng. Periodic Solutions for a HighOrder p-Laplacian Differential Equation with a Deviating Argument [J]. J4, 2011, 49(01): 71-75.

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