论文标题
关于强硬木的最大功能的评论
A remark on the Hardy-Littlewood maximal functions
论文作者
论文摘要
我们研究了非中心的耐铁木材最大操作员的幅度关系，并以一个为中心。通过使用离散化技术，我们证明了两个事实：第一个事实是，当两个最大运算符在所有离散度量方面相同时，空间是超级实体的；第二个是，如果$（m，d_g）$是riemannian歧管，而无关的最大运算符严格大于中心运算符，而$μ$是Riemannian的体积度量。
We investigate the magnitude relation of the non-centered Hardy-Littlewood maximal operators and centered one. By using a discretization technique, we prove two facts: the first one is that the space is ultrametric if and only if the two maximal operators are identical for all discrete measure; the second is, the uncentred maximal operator is strictly greater than the centered one if $(M,d_g)$ is a Riemannian manifold and $μ$ is the Riemannian volume measure.
