以双分数次Brown运动为例,本文对一类具有较弱性质的连续Gauss过程X证明其q变差 拟必然收敛到0.对双参数情形我们也给出相应的结果.
In this article, taking bifractional Brownian motion as an example, we prove that for a type of continuous Gaussian process X satisfied a weaker property, the quasi sure limit of the form is zero. And then we generalize this result to the two-parameter case.