Leslie Cheng, Yibiao Pan
Abstract
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We establish the $L^p$ boundedness for a class of singular integral operators under the $H^1$ kernel condition. These operators were introduced by Duoandikoetxea and Rubio de Francia as an extension of the classical Calderón-Zygmund operators.
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We establish the $L^p$ boundedness for a class of singular integral operators under the $H^1$ kernel condition. These operators were introduced by Duoandikoetxea and Rubio de Francia as an extension of the classical Calderón-Zygmund operators.
Key concepts: Mathematics, Extension (predicate logic), Singular integral operators, Pure mathematics, Kernel (algebra), Class (philosophy), Operator theory, Singular integral operators of convolution type