摘要
We consider systems of quasi-periodic linear differential equations associated to a 'resonant' frequency vector omega, namely, a vector whose coordinates are not linearly independent over Z. We give sufficient conditions that ensure that a small analytic perturbation of a constant system is analytically conjugate to a 'resonant cocycle'. We also apply our results to the non-resonant case: we obtain sufficient conditions for reducibility.
- 出版日期2016-1