S
Stefan Samko
Researcher at University of the Algarve
Publications - 107
Citations - 11798
Stefan Samko is an academic researcher from University of the Algarve. The author has contributed to research in topics: Lp space & Lebesgue's number lemma. The author has an hindex of 33, co-authored 101 publications receiving 10888 citations. Previous affiliations of Stefan Samko include Southern Federal University & Instituto Superior Técnico.
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Book
Fractional Integrals and Derivatives: Theory and Applications
TL;DR: Fractional integrals and derivatives on an interval fractional integral integrals on the real axis and half-axis further properties of fractional integral and derivatives, and derivatives of functions of many variables applications to integral equations of the first kind with power and power-logarithmic kernels integral equations with special function kernels applications to differential equations as discussed by the authors.
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Integration and differentiation to a variable fractional order
Stefan Samko,Bertram Ross +1 more
TL;DR: In this paper, the interpretation and differentiation of functions to a variable order (d/dx)nf(x) is studied in two ways: 1) using the Riemann-Liouville definition, 2) using Fourier transforms Some properties and the inversion formula are obtained
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Completely monotonic functions
Kenneth S. Miller,Stefan Samko +1 more
TL;DR: In this article, the authors survey some properties of completely monotonic functions and give various examples, including some famous special functions such as the Laplace transform of an infinitely divisible probability distribution on (0, ∞).
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On a progress in the theory of lebesgue spaces with variable exponent: maximal and singular operators
TL;DR: The authors presented a broadened version of the plenary lecture presented by the author at the conference Analytic Methods of Analysis and Differential Equations (AMADE-2003), September 4-9, 2003.
Book
Hypersingular Integrals and Their Applications
TL;DR: The Reisz potential operator and the Lizorkin type invarient spaces have been used in the theory of special functions and operator theory as discussed by the authors, as well as in functional spaces on the unit sphere.