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Commutators of homogeneous fractional integrals on Herz-type Hardy spaces with variable exponent

机译:具有可变指数的Herz型Hardy空间上齐次分数积分的交换子

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摘要

Let Omega a L (s) (S (n-1)), s >= 1, be a homogeneous function of degree zero, and let sigma (0 < sigma < n) and b be Lipschitz or BMO functions. In this paper, we establish the boundedness of the commutators [b, T (Omega,sigma) ], generated by a homogeneous fractional integral operator T (Omega,sigma) and function b, on the Herz-type Hardy spaces with variable exponent.
机译:设Omega a L(s)(S(n-1)),s> = 1为零度的齐次函数,设sigma(0

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