提出了一类X的在坐标空间上的保测变换,推广了这一结果,证明了这些保测变换是遍历的,得出了一类Volterra型的自相似Gauss过程的遍历变换.
The study presents a class of measure-preserving transformations on the coordinate space of X, which generalizes this result. Moreover, the research shows that these measure-preserving transformations are ergodic. The result is a class of ergodic transformations of self-similar Gaussian processes that are Volterra.