Improved solution for potential flow about arbitrary axisymmetric bodies by the use of a higher-order surface source method

DOI10.1016/0045-7825(75)90003-1zbMath0298.76008OpenAlexW1973089367MaRDI QIDQ1214827

John L. Hess

Publication date: 1975

Published in: Computer Methods in Applied Mechanics and Engineering (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0045-7825(75)90003-1

Mathematics Subject Classification ID

Jets and cavities, cavitation, free-streamline theory, water-entry problems, airfoil and hydrofoil theory, sloshing (76B10)

Related Items

Global error analysis of two-dimensional panel methods for Dirichlet formulation, Multiple wave scattering by submerged obstacles in an infinite channel of finite depth. I: Streamlines, Higher-order axial singularity distributions for potential flow about bodies of revolution, Transient, three-dimensional potential flow problems and dynamic response of the surrounding structures. I: Description of the fluid dynamics by a singularity method (computer code SING), A numerical study of two dimensional potential flows by boundary and finite elements, Curved finite element methods for the solution of singular integral equations on surfaces in \(R^3\), A general analytical method for axisymmetric incompressible potential flow about bodies of revolution, Global error analysis of two-dimensional panel methods for Neumann formulation

Cites Work

• The use of higher-order surface singularity distributions to obtain improved potential flow solutions for two-dimensional lifting airfoils
• Review of integral-equation techniques for solving potential-flow problems with emphasis on the surface-source method
• Higher order numerical solution of the integral equation for the two- dimensional Neumann problem
• Unnamed Item