Orthogonal Laurent polynomials and quadrature formulas for unbounded intervals: II. Interpolatory rules

Adhemar Bultheel; Carlos Díaz Mendoza; Pablo González-Vera; R. Orive

doi:10.1016/j.apnum.2004.10.006

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Orthogonal Laurent polynomials and quadrature formulas for unbounded intervals: II. Interpolatory rules

Adhemar Bultheel Carlos Díaz Mendoza Pablo González-Vera R. Orive

Year: 2004 Journal: Applied Numerical Mathematics Vol: 54 (1)Pages: 39-63 Publisher: Elsevier BV

DOI: 10.1016/j.apnum.2004.10.006

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Keywords:

Mathematics Gauss–Jacobi quadrature Clenshaw–Curtis quadrature Quadrature (astronomy) Gauss–Kronrod quadrature formula Orthogonal polynomials Mathematical analysis Gaussian quadrature Numerical integration Tanh-sinh quadrature Real line Applied mathematics Pure mathematics Integral equation Nyström method

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Mathematical functions and polynomials

Physical Sciences → Mathematics → Applied Mathematics

Fractional Differential Equations Solutions

Physical Sciences → Mathematics → Modeling and Simulation

Mathematical Inequalities and Applications

Physical Sciences → Mathematics → Applied Mathematics

Orthogonal Laurent polynomials and quadrature formulas for unbounded intervals: II. Interpolatory rules

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