Interpolational $(L,M)$-rational integral fraction on a continual set of nodes | Zendy

Ya. О. Baranetskij | Zendy; І. І. Демків | Zendy; М.І. Kopach | Zendy; Anton V. Solomko | Zendy

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Interpolational $(L,M)$-rational integral fraction on a continual set of nodes

Author(s) -

Ya. О. Baranetskij,

І. І. Демків,

М.І. Kopach,

Anton V. Solomko

Publication year - 2021

Publication title -

carpathian mathematical publications

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.63

H-Index - 4

eISSN - 2313-0210

pISSN - 2075-9827

DOI - 10.15330/cmp.13.3.587-591

Subject(s) - mathematics , degree (music) , polynomial , fraction (chemistry) , set (abstract data type) , polynomial and rational function modeling , rational function , discrete mathematics , pure mathematics , mathematical analysis , computer science , chemistry , physics , organic chemistry , acoustics , programming language

In the paper, an integral rational interpolant on a continual set of nodes, which is the ratio of a functional polynomial of degree $L$ to a functional polynomial of degree $M$, is constructed and investigated. The resulting interpolant is one that preserves any rational functional of the resulting form.

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