Proves L^{p(·)}-to-L^{q(·)} bounds for variable fractional maximal and Riesz potential operators under three-exponent Muckenhoupt conditions using adapted sparse domination.
Cruz-Uribe and T
2 Pith papers cite this work. Polarity classification is still indexing.
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2026 2verdicts
UNVERDICTED 2representative citing papers
Defines variable A_{p(·),∞} weights and shows they are equivalent to the reverse Hölder condition in variable Lebesgue spaces, with matrix versions and dimension estimates for reducing operators.
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Bounds for the maximal and Riesz potential operators with variable fractionality
Proves L^{p(·)}-to-L^{q(·)} bounds for variable fractional maximal and Riesz potential operators under three-exponent Muckenhoupt conditions using adapted sparse domination.
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Variable Muckenhoupt $A_\infty$ Weights
Defines variable A_{p(·),∞} weights and shows they are equivalent to the reverse Hölder condition in variable Lebesgue spaces, with matrix versions and dimension estimates for reducing operators.