Interpolational $(L,M)$-rational integral fraction on a continual set of nodes
Array
DOI:
https://doi.org/10.15330/cmp.13.3.587-591Keywords:
interpolation, functional polynomial, continual set of nodes, chain fraction, rational fractionAbstract
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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Published
2021-11-19
How to Cite
(1)
Baranetskij, Y.; Demkiv, I.; Kopach, M.; Solomko, A. Interpolational $(L,M)$-Rational Integral Fraction on a Continual Set of Nodes: Array. Carpathian Math. Publ. 2021, 13, 587-591.
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Scientific articles