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LIMIT CYCLES AND BIFURCATION CURVES FOR THE QUADRATIC DIFFERENTIAL SYSTEM (Ⅲ)m=0 HAVING THREE ANTI-SADDLES (Ⅱ)
作者姓名:Ye  Yanqian
摘    要:As a continuation of 1], the author studies the limit cycle bifurcation around the focus S1 other than O(0, 0) for the system (1) as δ varies. A conjecture on the non-existence of limit cycles around S1, and another one on the non-coexistence of limit cycles wound both O and S1 are given, together with some numerical examples.

关 键 词:极限循环  分歧曲线  二次非线性系统  反鞍点
收稿时间:1995/2/20 0:00:00

LIMIT CYCLES AND BIFURCATION CURVES FOR THE QUADRATIC DIFFERENTIAL SYSTEM (III)m=0HAVING THREE ANTI-SADDLES (II)
Ye Yanqian.LIMIT CYCLES AND BIFURCATION CURVES FOR THE QUADRATIC DIFFERENTIAL SYSTEM (III)m=0HAVING THREE ANTI-SADDLES (II)[J].Chinese Annals of Mathematics,Series B,1997,18(3):315-322.
Authors:Ye Yanqian
Institution:DepartmentofMathematics,NanjingUniversity,Nanjing210008
Abstract:As a continuation of 1], the author studies the limit cycle bifurcation around the focus $S_1$ other than $O(0,0)$ for the system (1) as $\delta$ varies. A conjecture on the non-existence of limit cycles around $S_1$, and another one on the non-coexistence of limit cycles around both $O$ and $S_1$ are given, together with some numerical examples.
Keywords:Quadratic differential system  Limit cycle  Bifurcation  Anti-saddle  Focus
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