Generalized Hörmander conditions and weighted endpoint estimates
María Lorente, José María Martell, Carlos Pérez, María Silvina Riveros
Abstract
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María Lorente, José María Martell, Carlos Pérez, María Silvina Riveros
Abstract
Open-access reader
We consider two-weight estimates for singular integral operators and their commutators with bounded mean oscillation functions. Hörmander type conditions in the scale of Orlicz spaces are assumed on the kernels. We prove weighted weak-type estimates for p
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We consider two-weight estimates for singular integral operators and their commutators with bounded mean oscillation functions. Hörmander type conditions in the scale of Orlicz spaces are assumed on the kernels. We prove weighted weak-type estimates for p
Key concepts: Mathematics, Bounded mean oscillation, Singular integral operators, Bounded function, Type (biology), Singular integral, Scale (ratio), Mathematical analysis