Numerical implementation of nonstationary axisymmetric problems of an ideal incompressible fluid with a free surface

DOI10.1134/S0021894419020196zbMath1457.76124OpenAlexW2948224217WikidataQ127762319 ScholiaQ127762319MaRDI QIDQ2319789

Vladimir N. Belykh

Publication date: 20 August 2019

Published in: Journal of Applied Mechanics and Technical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1134/s0021894419020196

zbMATH Keywords

Laplace equationDirichlet-Neumann problemunsaturated numerical method

Mathematics Subject Classification ID

Basic methods in fluid mechanics (76M99) Free-surface potential flows for incompressible inviscid fluids (76B07)

Related Items (2)

Estimates of Alexandrov's \(n\)-width of a compact set for some infinitely differentiable periodic functions ⋮ Unnamed Item

Cites Work

• Exterior axisymmetric Neumann problem for the Laplace equation: Numerical algorithms without saturation
• Uniform approximation of differentiable functions by algebraic polynomials
• On Kolmogorov's \({\epsilon}\)-entropy for a compact set of infinitely differentiable aperiodic functions (Babenko's problem)
• Particular features of implementation of an unsaturated numerical method for the exterior axisymmetric Neumann problem
• Cauchy problem in a scale of Banach spaces
• Euler equations for incompressible ideal fluids
• The problem of constructing unsaturated quadrature formulae on an interval
• Algorithms for computing complete elliptic integrals and some related functions
• On solving the problem of an ideal incompressible fluid flow around large-aspect-ratio axisymmetric bodies

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