Convergence of a Higher-Order Vortex Method for Two-Dimensional Euler Equations

DOI10.2307/2008761zbMath0701.76071OpenAlexW4250725193MaRDI QIDQ3479692

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Publication date: 1988

Full work available at URL: https://doi.org/10.2307/2008761

zbMATH Keywords

convergenceerror estimatesdipolar algorithmpoint vortex methods

Mathematics Subject Classification ID

Related Items (1)

Multipole vortex blobs (MVB): symplectic geometry and dynamics

Cites Work

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• A mathematical introduction to fluid mechanics
• Construction of higher order accurate vortex and particle methods
• Vortex methods for flow simulation
• Nonstationary plane flow of viscous and ideal fluids
• Nonstationary flows of viscous and ideal fluids in \(R^3\)
• Rates of Convergence for Viscous Splitting of the Navier-Stokes Equations
• On Vortex Methods
• Convergence of Vortex Methods for Euler’s Equations. II
• Vortex Methods. I: Convergence in Three Dimensions

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