Function-valued Padé-type approximant via the formal orthogonal polynomials and its applications in solving integral equations
DOI10.1016/J.CAM.2007.10.008zbMath1154.65096OpenAlexW2087170248MaRDI QIDQ950081
Publication date: 22 October 2008
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cam.2007.10.008
algorithmFredholm integral equationnumerical exampleseigenvaluesconvergence accelerationeigenfunctionsNeumann seriescharacteristic valuePadé approximantformal orthogonal polynomial
Numerical methods for integral equations (65R20) Fredholm integral equations (45B05) Eigenvalue problems for integral equations (45C05)
Related Items (4)
Cites Work
- Solution of integral equations using function-valued Padé approximants. II
- Solution of integral equations using generalised inverse, function-valued Padé approximants. I
- Padé-type approximation and general orthogonal polynomials
- Orthogonal polynomials and determinant formulas of function-valued Padé-type approximation using for solution of integral equations
- FFT techniques in the numerical solution of convolution equations
- A family of Padé-type approximants for accelerating the convergence of sequences
- A review of Padé methods for the acceleration of convergence of a sequence of vectors
- Epsilon-algorithm and eta-algorithm of generalized inverse function-valued Padé approximants using for solution of integral equations
- Computational aspects of linear control
- Introduction to the improved functional epsilon algorithm
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