利用矩阵和不变集的方法证明在非 游荡算子的一充分小的领域内，非 游荡算子保持它的非 游荡性不变。
It is proved that nonwandering operators keep their property of nonwandering on this small neighborhood by the methods of matrices and invariant set.
利用矩阵和不变集的方法证明在非 游荡算子的一充分小的领域内，非 游荡算子保持它的非 游荡性不变。
It is proved that nonwandering operators keep their property of nonwandering on this small neighborhood by the methods of matrices and invariant set.
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