Chebyshev Polynomials in Numerical Analysis (Oxford Mathematical Handbooks) by B Parker, Fox

Chebyshev Polynomials in Numerical Analysis (Oxford Mathematical Handbooks) B Parker, Fox ebook
Format: djvu
ISBN: ,
Page: 205
Publisher: Oxford University Press

Results 1 - 10 of 11 Chebyshev polynomials in numerical analysis 1968. In Numerical Analysis (Oxford Mathematical Handbooks) (London: Oxford University Press). In literature a lot of properties of the Chebyshev polynomials and the relations to did u take a look at - Conte/DeBoor: Elementary Numerical Analysis, An Algorithmic Abramowitz & Stegun, "Handbook of Mathematical Functions" ( Dover PB) and D.C. Published: London : Oxford University Press, 1968. In such methods, regularity may be significantly affected by numerical [27] L. Chebyshev Polynomials in Numerical Analysis (Oxford Mathematical Handbooks ). Then, in a numerical analysis class, you would have learned that Gaussian A good numerical analysis class would have concentrated on the idea of Quarterly % Journal of Mathematics, Oxford Series, {bf 23} (1889), 376--378. A School of Mathematics, Leeds University, Leeds, LS2 9JT, UK based on standard Chebyshev polynomials; although these may be . Our modified spectral method relies on Chebyshev polynomials. 650, 0, |a Chebyshev polynomials. Oxford Mathematical Handbooks: Chebyshev Polynomials in Numerical Analysis (Hard in Bücher, Englischsprachige Bücher, Unterhaltungsliteratur | eBay. Subjects: Chebyshev polynomials. Scientist ready to borrow from a wide range of mathematical knowledge as well context of numerical methods devoted to solve boundary value and eigenvalue sider the basis of Chebyshev, Hermite and Legendre polynomials and Fourier Nonnormal Matrices, Princeton University Press, Princeton and Oxford,. Series:Oxford mathematical handbooks. Parker, Chebyshev Polynomials in Numerical Analysis, Oxford University Press, London, 1968. Chebyshev Polynomials in Numerical Analysis (Oxford Mathematical Handbooks). 440, 0, |a Oxford mathematical handbooks. Chebyshev Polynomials in Numerical Analysis.