摘要
In this article, it is proved that the maximal operator of one-dimensional dyadic derivative of dyadic integral I* and Cesaro mean operator sigma* are bounded from the B-valued martingale Hardy spaces (p)Sigma(alpha), D(alpha), (p)L(alpha), (p)(H) over tilde (alpha), (p)K(r) to L(alpha) (0 < alpha < infinity), respectively. The facts show that it depends on the geometrical properties of the Banach space.
- 出版日期2011-1
- 单位武汉纺织大学