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http://eprints.org/relation/isVersionOf http://eprints.zu.edu.ua/id/document/176689 http://eprints.org/relation/isVolatileVersionOf http://eprints.zu.edu.ua/id/document/176689 http://eprints.org/relation/issmallThumbnailVersionOf http://eprints.zu.edu.ua/id/document/176689 archive 3588 disk0/00/02/84/07 2019-02-26 08:59:35 2019-02-26 09:38:21 2019-02-26 08:59:35 article show english We consider axial-symmetric stationary flows of the ideal incompressible fluid as an important case of potential solenoid vector fields. We establish relations between axial-symmetric potential solenoid fields and principal extensions of complex analytic functions into a special topological vector space containing an infinite-dimensional commutative Banach algebra. In such a way we substantiate a method for explicit constructing axial-symmetric potentials and Stokes flow functions by means of components of the mentioned principal extensions and establish integral expressions for axial-symmetric potentials and Stokes flow functions in an arbitrary simply connected domain symmetric with respect to an axis. The obtained integral expression of Stokes flow function is applied for solving boundary problem about a streamline of the ideal incompressible fluid along an axial-symmetric body. We obtain criteria of solvability of the problem by means distributions of sources and dipoles on the axis of symmetry and construct unknown solutions using multipoles together with dipoles distributed on the axis. Laplace Equation - Axial-symmetric potential - Stokes flow function - Streamline - Monogenic function - Analytic function Плакса С. А. pub QA77 sch_man public 2018-08 published Models and Theories in Social Systems 1 Axial-Symmetric Potential Flows 1-32 TRUE