boundedness of hardy-littelwood maximal functions in orlicz-sobolev spaces 極大函數(shù)的有界性
property of hardy-littlewood maximal function on sl 極大函數(shù)的性質(zhì)
inequalities for vector-valued maximal functions in weighted herz spaces over locally compact vilenkin groups 空間中的向量值極大函數(shù)不等式
as its application, the sufficient condition of the existence of mean of maximal function is given, which are same as that in the independent case 作為應(yīng)用,并且極大值函數(shù)的矩存在的充分條件,與獨(dú)立時(shí)的結(jié)果是一致的。
this paper introduces the fractional integrals and the fractional maximal functions on ( r ( superscript n ) ), and discusses their boundedness . the obtained results accord with the doubling measure relative results 摘要在非二倍測度條件下引入分?jǐn)?shù)次積分和分?jǐn)?shù)次極大函數(shù),并討論了它們的有界性,其結(jié)果與二倍測度相應(yīng)結(jié)果一致。