Some remarks on mixed approximation problem

Sýkorová, Irena

  • Application of Mathematics 2015, Publisher: Institute of Mathematics CAS(Prague), page 236-241

Abstract

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Several years ago, we discussed the problem of approximation polynomials with Milan Práger. This paper is a natural continuation of the work we collaborated on. An important part of numerical analysis is the problem of finding an approximation of a given function. This problem can be solved in many ways. The aim of this paper is to show how interpolation can be combined with the Chebyshev approximation.

How to cite

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Sýkorová, Irena. "Some remarks on mixed approximation problem." Application of Mathematics 2015. Prague: Institute of Mathematics CAS, 2015. 236-241. <http://eudml.org/doc/287784>.

@inProceedings{Sýkorová2015,
abstract = {Several years ago, we discussed the problem of approximation polynomials with Milan Práger. This paper is a natural continuation of the work we collaborated on. An important part of numerical analysis is the problem of finding an approximation of a given function. This problem can be solved in many ways. The aim of this paper is to show how interpolation can be combined with the Chebyshev approximation.},
author = {Sýkorová, Irena},
booktitle = {Application of Mathematics 2015},
keywords = {interpolation; approximation; Chebyshev approximation; Remez algorithm},
location = {Prague},
pages = {236-241},
publisher = {Institute of Mathematics CAS},
title = {Some remarks on mixed approximation problem},
url = {http://eudml.org/doc/287784},
year = {2015},
}

TY - CLSWK
AU - Sýkorová, Irena
TI - Some remarks on mixed approximation problem
T2 - Application of Mathematics 2015
PY - 2015
CY - Prague
PB - Institute of Mathematics CAS
SP - 236
EP - 241
AB - Several years ago, we discussed the problem of approximation polynomials with Milan Práger. This paper is a natural continuation of the work we collaborated on. An important part of numerical analysis is the problem of finding an approximation of a given function. This problem can be solved in many ways. The aim of this paper is to show how interpolation can be combined with the Chebyshev approximation.
KW - interpolation; approximation; Chebyshev approximation; Remez algorithm
UR - http://eudml.org/doc/287784
ER -

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