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The Approximation Of A Continuous Function By Either An Algebraic Polynomial, A Trigonometric Polynomial, Or A Spline, Is An Important Issue In Application Areas Like Computeraided Geometric Design And Signal Analysis. This Book Is An Introduction To The Mathematical Analysis Of Such Approximation, And, With The Prerequisites Of Only Calculus And Linear Algebra, The Material Is Targeted At Senior Undergraduate Level, With A Treatment That Is Both Rigorous And Selfcontained. The Topics Include Polynomial Interpolation; Bernstein Polynomials And The Weierstrass Theorem; Best Approximations In The General Setting Of Normed Linear Spaces And Inner Product Spaces; Best Uniform Polynomial Approximation; Orthogonal Polynomials; Newtoncotes , Gauss And Clenshawcurtis Quadrature; The Eulermaclaurin Formula ; Approximation Of Periodic Functions; The Uniform Convergence Of Fourier Series; Spline Approximation,With An Extensive Treatment Of Local Spline Interpolation,And Its Application In Quadrature. Exercises Are Provided At The End Of Each Chapter
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