摘要
We prove that any classical Lienard differential equation of degree four has at most one limit cycle, and the limit cycle is hyperbolic if it exists. This result gives a positive answer to the conjecture by A. Lins, W. de Melo and CC. Pugh (1977) [4] about the number of limit cycles for polynomial Lienard differential equations for n = 4.
- 出版日期2012-2-15
- 单位北京大学