Abstract
In this paper we prove the boundedness of certain convolution operator in a weighted Lebesgue space with kernel satisfying the generalized Hörmander's condition. The sufficient conditions for the pair of weights ensuring the validity of two-weight inequalities of a strong type and of a weak type for singular integral with kernel satisfying the generalized Hörmander's condition are found.
Citation
R. A. Bandaliev. K. K. Omarova. "TWO-WEIGHT NORM INEQUALITIES FOR CERTAIN SINGULAR INTEGRALS." Taiwanese J. Math. 16 (2) 713 - 732, 2012. https://doi.org/10.11650/twjm/1500406611
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