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- W2389747167 abstract "Fractional integral operators with variable Calderon-Zygmund kernels are special cases of the fractional integral operators.It is well known that the singular integral operators,fractional integral operators and their commutators play profound and extentive roles in both harmonic analysis and partial differential equations.Hence to study the problem on the continuity of fractional integral operators with variable Calderon-Zygmund kernels is interested by many authors.The paper improves a result obtained by Zhang(see[5]) regarding the fractional integral and investigates the continuity of the fractional integral operators with variable Calderon-Zygmund kernels on the Herz-type Hardy spaces and Herz-type spaces,or to be exact,the fractional integral operator TΩ,μ is bounded from HK·α,p1q1(Rn) to HK·α,p2q2(Rn) or K·α,p2q2(Rn) under certain assumptions on the kernel." @default.
- W2389747167 created "2016-06-24" @default.
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- W2389747167 date "2009-01-01" @default.
- W2389747167 modified "2023-09-27" @default.
- W2389747167 title "The Continuity of Fractional Integrals with VariableCaldero′n-Zygmund Kernels on HK_q~(α,p)" @default.
- W2389747167 hasPublicationYear "2009" @default.
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