The use of modified quasi-interpolatory splines for the solution of the Prandtl equation
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Publication:1899988
DOI10.1016/0377-0427(94)00036-ZzbMath0834.65131MaRDI QIDQ1899988
Publication date: 31 March 1996
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
convergencenumerical examplesNyström methodPrandtl equationquasi-interpolatory splinesCauchy singular integral equation
Numerical methods for integral equations (65R20) Integral equations with kernels of Cauchy type (45E05)
Related Items (5)
Application of approximating splines for the solution of Cauchy singular integral equations ⋮ Projector-splines in the numerical solution of integro-differential equations ⋮ An algorithm based on Q. I. modified splines for singular integral models ⋮ Numerical evaluation of Cauchy principal value integrals based on local spline approximation operators ⋮ Spline approximation with interpolation constraints for numerical integration
Cites Work
- Product integration of singular integrands using quasi-interpolatory splines
- Spline approximations for Cauchy principal value integrals
- Local spline approximation methods
- A practical guide to splines
- An algorithm for numerical integration based on quasi-interpolating splines
- Application of approximating splines for the solution of Cauchy singular integral equations
- On the numerical solution of the generalized Prandtl equation using variation-di/-minishing splines
- Numerical integration based on quasi-interpolating splines
- Cubic Splines and Approximate Solution of Singular Integral Equations
- Piecewise cubic interpolatory polynomials and approximate solution of singular integral equations
- Galerkin Methods for Singular Integral Equations
- Uniform convergence for cauchy principal value integrals of modified quasi-interpolatory splines∗
- Uniform Convergence Results for Cauchy Principal Value Integrals
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