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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



Forever Young - Convolution Inequalities in Weighted Lorentz-type Spaces. Integral Operators in Non-Standard Function Spaces 2016: Variable Exponent Spaces 2016: Variable Exponent Lebesgue and Amalgam Spaces Volume 1. Rafeiro, Integral Operators in Non-standard Function Spaces. Variable Exponent Lebesgue and Amalgam Spaces. Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces (Operator 22 December 2015. 15) (a) “One-sided operators in Lebesgue spaces vith variable exponent"; (b) “ Two-weight Vol. Potential type integrals and maximal functions in weighted spaces. 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. Harmonic analysis operators in function spaces with nonstandard growth condition Two weighted inequalities in variable exponent Lebesgue spaces and applications, 1. Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces (Hardcover). Integral Operators in Non-Standard Function Spaces: 2016: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces. Integral operators in non-standard function spaces.





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