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A. Kilbas, H. Srivastava, J. Trujillo (2006)
Theory and Applications of Fractional Differential Equations
ShA Alimov (1981)
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L. Helms (2014)
Oblique Derivative Problem
BKh Turmetov (1996)
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V. Karachik, B. Turmetov, B. Torebek (2012)
On some integro-differential operators in the class of harmonic functions and their applicationsSiberian Advances in Mathematics, 22
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II Bavrin (1985)
Operators for Harmonic Functions and Their ApplicationsDiffer. Uravn., 21
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Operators for Harmonic Functions and Their Applications, Differ
VB Sokolovskii (1988)
On a Generalization of the Neumann ProblemDiffer. Uravn., 24
VV Karachik, BKh Turmetov, BT Torebek (2011)
On Some Integro-Differential Operators in the Class of Harmonic Functions and Their ApplicationMat. Tr., Novosibirsk, 14
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Translated under the title Vvedenie v garmonicheskii analiz na evklidovykh prostranstvakh
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II Bavrin (1988)
Integro-Differential Operators for Harmonic Functions in Convex Domains and Their ApplicationsDiffer. Uravn., 24
(1988)
On a Generalization of the Neumann Problem, Differ
Kaizheng Wang (2014)
On the Neumann problem for harmonic functions in the upper half planeJournal of Mathematical Analysis and Applications, 419
VV Karachik, BKh Turmetov (1990)
Izv. Akad. Nauk Uzb. SSR Ser. Fiz.-Mat. Nauk, Tashkent
AV Bitsadze (1990)
On the Neumann Problem for Harmonic FunctionsDokl. Akad. Nauk SSSR, 311
In the class of harmonic functions, we study the properties of fractional integro-differential operators. By way of application of these properties, we analyze the solvability of some boundary value problems for the Laplace equation in the ball and derive solvability conditions. The smoothness of the solutions in the Hölder class is studied as well.
Differential Equations – Springer Journals
Published: Mar 22, 2015
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