Numerical method for approximating a function

Auteur/ices

  • Ciochina Stefanut "Dunarea de Jos” University of Galati

DOI :

https://doi.org/10.35219/ann-ugal-math-phys-mec.2024.2.03

Mots-clés :

Hermite interpolation, lagrange polynomials, erros delimitation

Résumé

In this paper we present the stages of implementing a numerical method to approximate a function. In order to achieve the objective of this work, we consider a function defined on an interval [a,b] and select three nodes from within the assumed interval. At these three chosen points, we will also know the values of the function at these points and also the values of the first order derivatives at the three points. An interpolation polynomial, of minimum degree, with the assumed nodes will be obtained.

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Biographie de l'auteur

  • Ciochina Stefanut, "Dunarea de Jos” University of Galati

    Faculty of Sciences and Environment

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Publiée

2025-02-07

Numéro

Rubrique

Articles

Comment citer

« Numerical method for approximating a function » (2025) Analele Universității ”Dunărea de Jos” din Galați. Fascicula II, Matematică, fizică, mecanică teoretică / Annals of the ”Dunarea de Jos” University of Galati. Fascicle II, Mathematics, Physics, Theoretical Mechanics, 47(2), p. 50–54. doi:10.35219/ann-ugal-math-phys-mec.2024.2.03.