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On the trigonometric approximation of the generalized weighted Lipschitz Class

Applied Mathematics and Computation, 2014
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Some Approximations for Trigonometrical Functions

1980
It is shown that better approximations of tan(x) are obtained if the singular part is taken out, i.e. if we write tan(x) = S(x) + R(x) where S contains the singular part of tan in the sense that the rest R(x) is finite for x → one or several of the points ±π/2,±3π/2,...
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Some Notes on Trigonometric Approximation

2011
Let us denote by (c[a, b] c[0, 2p]) the space of all real continuous (2p-periodic) functions f provided with the uniform norm \({\parallel{f}\parallel} = {\mathop{\sup}\limits_{x\in[a,b]}}\,|\,f(x)\,|\,\,\,{\left(=\,\,{\mathop{\sup}\limits_{x\in[a,b]}}\,|\,f(x)\,|\right)}.\)
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APPROXIMATE POLYNOMIALS OF TRIGONOMETRICAL SERIES

Survey Review, 1973
AbstractApproximate polynomials of the arctangent, tangent, cosine and sine series are offered which are suitable for use on small desk-top programmable computers, or on pocket computers in the field, which do not have inbuilt facilities for evaluating trigonometrical functions.
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Interpolation and L1-approximation by trigonometric polynomials and blending functions

Journal of Approximation Theory, 2012
D Dryanov, P Petrov
exaly  

Direct and Inverse Approximation Theorems for Local Trigonometric Bases

Journal of Approximation Theory, 2002
Kai Bittner, Karlheinz Gröchenig
exaly  

Approximation by trigonometric polynomials in weighted Morrey spaces

Tbilisi Mathematical Journal, 2020
Canay Aykol
exaly  

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