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Integral Operators in Non-Standard Function

Integral Operators in Non-Standard Function

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

Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces


Integral.Operators.in.Non.Standard.Function.Spaces.Volume.1.Variable.Exponent.Lebesgue.and.Amalgam.Spaces.pdf
ISBN: 9783319210148 | 603 pages | 16 Mb


Download Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces



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



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: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces. Volume 1: Variable Exponent Lebesgue and Amalgam Spaces. Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces (Hardcover). "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. Forever Young - Convolution Inequalities in Weighted Lorentz-type Spaces. Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces (Operator May 5, 2016. 1: Variable Exponent Lebesgue and Amalgam Spaces. Integral Operators in Non-Standard Function Spaces, Vol. Buy a discounted Hardcover of Integral Operators in Non-Standard Function Spaces 2016 Variable Exponent Lebesgue and Amalgam Spaces Volume 1. ȩ�報掲載 Function Spaces in Analysis. 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. 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.





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