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Littlewood—Paley算子及Marcinkiewicz积分在Campanato空间εa,p上的有界性 总被引:1,自引:0,他引:1
我们证明了下述结果:若f∈εa,p,则适当限制参数值时,有g(f)(x)(S(f)(x),gλ*(f)(x),μ(f)(x))<∞a.e.,或者g(f)(x)(S(f)(x),gλ*(f)(x),μ(f)(x))<∞a.e.;并且在前者成立时,有g(f)(S(f),gλ*(f),μ(f))∈εa,p,以及‖g(f)‖a,p 相似文献
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Littlewood-Paley operator,the function g(f),is considered as an operator on BMO(T).It is proved that if f∈BMO(T),then g(f)∈BMO(T) and there is a constant C that is independent of f such that ||g(f)||*≤C||f||*.Moreover,we have got the further results. 相似文献
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我们证明了下述结果:若f∈ε~(a,p),则适当限制参数值时,有g(f)(x)(S(f)(x),g_λ~*(f)(x),μ(f)(x))<∞a.e.,或者g(f)(x)(S(f)(x),g_λ~*(f)(x),μ(f)(x))<∞a.e.;并且在前者成立时,有g(f)(S(f),g_λ~*(f),μ(f)∈ε~(a,p),以及,其中C为不依赖于f的常数. 相似文献
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