1) weighted weak Herz-type Hardy space
加权弱Herz型Hardy空间
2) weighted Herz-type Hardy spaces
加权Herz型Hardy空间
1.
As an application, it is shown that the strongly singular integral operators are bounded in the weighted Herz-type Hardy spaces.
首先定义了加权Herz型Hardy空间上的分子并证明了其分子刻画。
3) weighted Herz-type Hardy space
加权Herz型Hardy空间
1.
It is proved thatμΩ,b is bounded from the weighted Herz-type Hardy space into the weighted weak Herz space W(?)_q~(n(1-1/q),p)(ω_1,ω_2),when 0
本文证明了交换子μΩ,b从加权Herz型Hardy空间HK_q~(n(1-1/q),p)(ω_1,ω_2)到弱加权Herz空间WK_q~(n(1-1/q),p)(ω_1,ω_2)的有界性,其中0
4) herz-type hardy space
Herz型Hardy空间
1.
Boundedness of the θ-type Calderón-Zygmund operators on the Herz-type Hardy spaces.;
θ型Calderón-Zygmund奇异积分算子在Herz型Hardy空间上的有界性
2.
This paper provided the boundary proof of Littlewood-Paley g~~~(*-)___λ function from Herz-type Hardy space H(K)·~(α,p)_q(R~n) to Herz space (K)·~(α,p)_q(R~n)(weak Herz space W(K)·~(α,p)_q(R~n)) if n1-1q≤α<n1-1q+(ε α=n1-1q+ε.
给出了当n1-1q≤α
3.
It is proved thatμΩ,b is bounded from the Herz-type Hardy space H■_q~(n(1-(1/q)),p)(R~n)into the weak Herz space W■_q~(n(1-(1/q)),p)(R~n)when 0＜p≤1 and 1＜q＜∞.
本文证明了交换子μΩ,b是从Herz型Hardy空间H■_q~(n(1-(1/q)),p)(R~n)到弱Herz空间W■_q~(n(1-(1/q)),p)(R~n)有界的,其中0＜p≤1,1＜q＜∞。
5) Herz type Hardy spaces
Herz型Hardy空间
1.
And their boundedness are obtained in special Herz type Hardy spaces by using the atom decompositions of spaces and the integral estimate of the kernel of Fourier Integral Operator.
讨论了一类Fourier积分算子在特殊Herz型Hardy空间上的性质。
2.
It is proved that [b,T] is bounded on HAbp spaces and Herz type Hardy spaces.
讨论了满足一定条件的θ型Calderón-Zygmund奇异积分与CBMO函数生成的交换子在HAbp空间及Herz型Hardy空间上的有界性。
6) Herz type Hardy space
Herz型Hardy空间
1.
By enlarging the size condition,the boundlessness of some sublinear operators,which has the characteristic of fractional integral,from Herz type spaces to(weak)Herz type Hardy spaces the weak estimation at the endpoint is obtained.
通过放宽尺寸条件,得到了一类具有分数次积分性质的次线性算子从Herz型Hardy空间到(弱)Herz型Hardy空间有界性的判定条件,以及端点处的弱型估计。
2.
In this paper, the boundedness properties of some sublinear operators on Herz type Hardy spaces are obtained, and the boundedness of Bochner-Riesz operator on Herz type Hardy spaces is proved.
本文得到了一类次线性算子在Herz型Hardy空间上的有界性判定条件,该算子包括调和分析中许多重要的算子,同时还证明了Bochner-Riesz算子在Herz型Hardy空间上的有界性。
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