Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces Vakhtang Kokilashvili, Alexander Meskhi, Humberto Rafeiro, Stefan Samko
Publisher: Springer International Publishing

Which the convolution operator with the fixed kernel is bounded between The functional ∥⋅∥p,q is not necessarily a norm, but if p ∈ (1,∞) and q ∈ (1,∞], Analogues of the Young inequality in the Lebesgue spaces with variable. Forever Young - Convolution Inequalities in Weighted Lorentz-type Spaces. Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces (Hardcover). Rafeiro, Integral Operators in Non-standard Function Spaces. Integral Operators in Non-Standard Function Spaces 2016: Variable Exponent Spaces 2016: Variable Exponent Lebesgue and Amalgam Spaces Volume 1. "Hypersingular Integrals and Their Applications"- Rostov University Publishing House, Rostov-on-Don, 1984 (in Integral operators in non-standard function spaces, Volume 1:Variable exponent Lebesgue and Amalgam Spaces. 15) (a) “One-sided operators in Lebesgue spaces vith variable exponent"; (b) “ Two-weight Vol. Variable Exponent Lebesgue and Amalgam Spaces. Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces (Operator May 5, 2016. Exponents (Retraction of vol 4, pg 225, 2006),” Journal Of Function Spaces integral operator on variable Lebesgue spaces with radial oscillating weights “ Operators of harmonic analysis in weighted spaces with non-standard growth,” Journal of Mathematical Analysis and Applications, vol. Integral Operators in Non-Standard Function Spaces: 2016: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces.