Mean convergence of derivates of Lagrange interpolation
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Publication:1175206
DOI10.1016/0377-0427(91)90096-3zbMath0745.41002OpenAlexW2007453199MaRDI QIDQ1175206
Giuseppe Mastroianni, Paul G. Nevai
Publication date: 25 June 1992
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0377-0427(91)90096-3
Related Items (14)
Lagrange interpolation on generalized Jacobi zeros with additional nodes ⋮ Quadrature rule for indefinite integral of algebraic-logarithmic singular integrands ⋮ A good interpolation matrix ⋮ Weighted \(L^ p\) approximation by modified Hermite interpolation of higher order ⋮ Some numerical algorithms to evaluate Hadamard finite-part integrals ⋮ Stieltjes polynomials and Lagrange interpolation ⋮ Uniform convergence of derivatives of extended Lagrange interpolation ⋮ Hermite interpolation and mean convergence of its derivatives ⋮ A survey on mean convergence of interpolatory processes ⋮ Uniform convergence of derivatives of Lagrange interpolation ⋮ Convergence of a quadrature formula for variable-signed weight functions ⋮ THE SIMULTANEOUS APPROXIMATION OF QUASI-HERMITE INTERPOLATION ON THE WEIGHTED MEAN NORM ⋮ Mean convergence rate of derivatives by Lagrange interpolation on Chebyshev grids ⋮ Lagrange interpolation on extended generalized Jacobi nodes
Cites Work
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- Bernstein's inequality in \(L^p\) for \(O<p<1\)
- Product-integration with the Clenshaw-Curtis and related points: Convergence properties
- Interpolation and simultaneous mean convergence of derivatives
- Mean Convergence of Lagrange Interpolation. III
- Properties of Interpolatory Product Integration Rules
- CONVERGENCE IN THE MEAN AND ALMOST EVERYWHERE OF FOURIER SERIES IN POLYNOMIALS ORTHOGONAL ON AN INTERVAL
- Orthogonal polynomials
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