Weight Hardy-Littlewood Inequalities for Different Powers

Abstract

In this short article we obtain the non-asymptotic upper and low estimations for linear and bilinear weight Riesz's functional through the Lebesgue spaces.

References in corpus (6)

• Riesz's and Bessel's Operators in Bilateral Grand Lebesgue Spaces
• Inversion positivity and the sharp Hardy-Littlewood-Sobolev inequality
• Hardy-Littlewood Inequalities for Riesz's Potential : Low bounds estimations for different powers
• On the lack of dimension free estimates in Lp for maximal functions associated to radial measures
• Sharp weighted bounds for fractional integral operators
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Cited by in corpus (5)

• Cesaro-Hardy operators on bilateral grand Lebesgue spaces
• Exact norm estimates for multivariate dilation operators between two Bilateral Weight Grand Lebesgue Spaces
• Sharp estimates for module of continuity of fractional integrals and derivatives
• Lebesgue spaces norm estimates for fractional integrals and derivatives
• Mixed Lebesgue space norm Strichartz type estimation for solution of inhomogeneous parabolic equation, with constants evaluation