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Sacker-Sell problem in quasiperiodic case

机译:准周期情况下的Sacker-Sell问题

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摘要

The Sacker-Sell problem in quasiperiodic case, whether quasiperiodic linear differential systems can be quasiperiodically triangularized, is studied. A dass of more concrete quasiperiodic linear differential systems which are not quasiperiodically triangularized are given under the stronger conditions: (ⅰ) the coefficient matrix is of C~∞; (ⅱ) the frequency satisfies the Diophantine condition. A sufficient condition for quasiperiodic triangularization of quasiperiodic linear differential systems is also established.
机译:研究了准周期情况下的Sacker-Sell问题,即准周期线性微分系统是否可以准周期三角化。在更强的条件下,给出了许多没有具体拟三角函数化的更具体的拟拟线性微分系统:(ⅰ)系数矩阵为C〜∞; (ⅱ)频率满足丢番图条件。还建立了准周期线性微分系统的准周期三角化的充分条件。

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