摘要
We show that if the Lyapunov exponents associated to a linear equation x' = A(t)x are equal to the given limits, then this asymptotic behavior can be reproduced by the solutions of the nonlinear equation x' = A(t)x + f (t, x) for any sufficiently small perturbation f. We consider the linear equation with a very general nonuniform behavior which has different growth rates.
- 出版日期2017-10
- 单位河海大学