Remarks on Interpolation of Functions by Polynomials

We present some new formulas for interpolations of functions by polynomials. We apply them to some special functions.

Bibliographic Details
Main Author: Czekalski Stefan
Format: Article
Language:English
Published: De Gruyter 2016-12-01
Series:Demonstratio Mathematica
Subjects:
Online Access:http://www.degruyter.com/view/j/dema.2016.49.issue-4/dema-2016-0036/dema-2016-0036.xml?format=INT
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author Czekalski Stefan
author_facet Czekalski Stefan
author_sort Czekalski Stefan
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description We present some new formulas for interpolations of functions by polynomials. We apply them to some special functions.
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spelling doaj.art-d5a104af29c04d778a09e4033135caec2022-12-21T18:58:37ZengDe GruyterDemonstratio Mathematica0420-12132391-46612016-12-0149442142910.1515/dema-2016-0036dema-2016-0036Remarks on Interpolation of Functions by PolynomialsCzekalski Stefan0Ul. Marszałkowska 1 M 80 00-624 Warszawa, PolandWe present some new formulas for interpolations of functions by polynomials. We apply them to some special functions.http://www.degruyter.com/view/j/dema.2016.49.issue-4/dema-2016-0036/dema-2016-0036.xml?format=INTinterpolationNewton polynomialEuler Gamma function
spellingShingle Czekalski Stefan
Remarks on Interpolation of Functions by Polynomials
Demonstratio Mathematica
interpolation
Newton polynomial
Euler Gamma function
title Remarks on Interpolation of Functions by Polynomials
title_full Remarks on Interpolation of Functions by Polynomials
title_fullStr Remarks on Interpolation of Functions by Polynomials
title_full_unstemmed Remarks on Interpolation of Functions by Polynomials
title_short Remarks on Interpolation of Functions by Polynomials
title_sort remarks on interpolation of functions by polynomials
topic interpolation
Newton polynomial
Euler Gamma function
url http://www.degruyter.com/view/j/dema.2016.49.issue-4/dema-2016-0036/dema-2016-0036.xml?format=INT
work_keys_str_mv AT czekalskistefan remarksoninterpolationoffunctionsbypolynomials