Liu
Bie Ju Centre for Mathematical Sciences Organized by Prof. Philippe G. Ciarlet and Prof. Roderick Wong General Analytic Solution of the Elliptic Type
Date: Nov 11, 2009 (Wednesday) ABSTRACT: Given a nonlinear N-th order algebraic ordinary differential equation which fails the Painlevé test, a major problem in physics is to find explicitly its general analytic solution, i.e., the largest M-parameter particular solution having a single-valued dependence on the initial conditions, with M strictly lower than N. By implementing classical results by Briot and Bouquet, we solve this problem constructively when this general analytic solution is elliptic, i.e., doubly periodic in the complex plane. ** All interested are welcome ** For enquiry: 2788-9816
|
|
||||||||||||||
|
|||||||||||||||