# Download e-book for iPad: Advances in Harmonic Analysis and Operator Theory: The by V. Kokilashvili (auth.), Alexandre Almeida, Luís Castro,

By V. Kokilashvili (auth.), Alexandre Almeida, Luís Castro, Frank-Olme Speck (eds.)

ISBN-10: 3034805152

ISBN-13: 9783034805155

ISBN-10: 3034805160

ISBN-13: 9783034805162

This quantity is devoted to Professor Stefan Samko at the social gathering of his 70th birthday. The contributions demonstrate the diversity of his clinical pursuits in harmonic research and operator thought. specific awareness is paid to fractional integrals and derivatives, singular, hypersingular and strength operators in variable exponent areas, pseudodifferential operators in quite a few smooth functionality and distribution areas, in addition to comparable purposes, to say yet a number of. so much contributions have been to begin with offered in meetings at Lisbon and Aveiro, Portugal, in June‒July 2011.

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**Extra resources for Advances in Harmonic Analysis and Operator Theory: The Stefan Samko Anniversary Volume**

**Example text**

2011. 1007/s13163-010-0043-6. [12] L. Ephremidze, V. Kokilashvili, and S. Samko, Fractional, maximal and singular operators in variable exponent Lorentz spaces. Fract. Calc. Appl. Anal. 11:4 (2008), 407–420. 36 V. Kokilashvili [13] Ya. Erusalimskii, A. Kilbas, V. Kokilashvili, V. Rabinovich, and S. Samko, In memoriam: Nikolai Karapetyants. Fract. Calc. Appl. Anal. 7:4 (2004), 475–478. D. , General singular equation on a disclosed contour. page 41. The international Congress of Mathematicians.

I. Moiseev, M. G. Samko, Obituary: Anatolii Platonovich Prudnikov. Integral Transform. Spec. Funct. 8:1-2 (1999), 1–2. [19] R. Gorenﬂo and S. Samko, On the dependence of asymptotics of ????-numbers of fractional integration operators on weight functions. Integral Transform. Spec. Funct. 5:3-4 (1997), 191–212. [20] V. Guliev, J. Hasanov, and S. Samko, Boundedness of the maximal, potential and singular integral operators in the generalized variable exponent Morrey spaces ???? ????(⋅),????(⋅),????(⋅) (Ω). J.

Fract. Calc. Appl. Anal. 13:1 (2010), 1–8. -J. Glaeske, V. A. Il′ in, A. A. Kilbas, E. I. Moiseev, M. G. Samko, Obituary: Anatolii Platonovich Prudnikov. Integral Transform. Spec. Funct. 8:1-2 (1999), 1–2. [19] R. Gorenﬂo and S. Samko, On the dependence of asymptotics of ????-numbers of fractional integration operators on weight functions. Integral Transform. Spec. Funct. 5:3-4 (1997), 191–212. [20] V. Guliev, J. Hasanov, and S. Samko, Boundedness of the maximal, potential and singular integral operators in the generalized variable exponent Morrey spaces ???? ????(⋅),????(⋅),????(⋅) (Ω).

### Advances in Harmonic Analysis and Operator Theory: The Stefan Samko Anniversary Volume by V. Kokilashvili (auth.), Alexandre Almeida, Luís Castro, Frank-Olme Speck (eds.)

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