On Numerical Approximation: Proceedings of a Symposium Conducted by the Mathematics Research Center, United States Army, at the University of Wisconsin, Madison, April 21-23, 1958Rudolph Ernest Langer |
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Page 212
... polynomial of best approximation to f ( x ) on E in the sense of least pth powers ( 0 < p < 1 ) with suitable positive weights . §2 . UNDERPOLYNOMIALS AND INFRAPOLYNOMIALS An important special case of the problem in approximation consid ...
... polynomial of best approximation to f ( x ) on E in the sense of least pth powers ( 0 < p < 1 ) with suitable positive weights . §2 . UNDERPOLYNOMIALS AND INFRAPOLYNOMIALS An important special case of the problem in approximation consid ...
Page 336
... approximation of given degree . We have available either a table of function ... polynomial of degree n - 1 , together with a term 21 - nann ( x ) of maximum ... approximation , though this seems readily possible via difference ...
... approximation of given degree . We have available either a table of function ... polynomial of degree n - 1 , together with a term 21 - nann ( x ) of maximum ... approximation , though this seems readily possible via difference ...
Page 359
... approximation , Math . Z. 59 ( 1953 ) , 17-39 . MR 15-216 . 125. Wermer , J. , Polynomial approximation on an arc in C3 , Annals of Math . 62 ( 1955 ) , 269-270 . MR 17-255 . 126. Whitney , Hassler , On ideals of differentiable ...
... approximation , Math . Z. 59 ( 1953 ) , 17-39 . MR 15-216 . 125. Wermer , J. , Polynomial approximation on an arc in C3 , Annals of Math . 62 ( 1955 ) , 269-270 . MR 17-255 . 126. Whitney , Hassler , On ideals of differentiable ...
Contents
On Trends and Problems in Numerical Approximation | 3 |
Linear Spaces and Approximation Theory | 11 |
Operational Methods in Numerical Analysis Based on Rational | 25 |
Copyright | |
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a₁ Akad Amer assume Bernstein polynomials best approximation coefficients computation confluent forms consider constant continuous functions convergent convex corresponding defined denote derivatives differential equation divided difference Dokl E. T. Whittaker element error bound example exists f₁ F₁(u F₁(v F₂ Fejér finite func function F Gaussian h₁ Hilbert space implies inequality integral interval kernel L₂ Lemma linear combination linear functionals linear space linearly independent lower bound Math method minimizing minimum error Nauk SSSR norm Numerical Analysis obtained operator orthogonal Padé table periodic functions points polynomial approximation polynomial of degree problem proof quadratic quadrature reference Russian satisfied scheme sequence solution subspace Taylor series Theorem theory tion transformation trapezoidal rule unique values variables x₁ Y₁ zeros