@misc{10481/75184,
year = {2022},
month = {4},
url = {http://hdl.handle.net/10481/75184},
abstract = {In this paper, a cubic Hermite spline interpolating scheme reproducing both linear polynomials
and hyperbolic functions is considered. The interpolating scheme is mainly defined by means
of integral values over the subintervals of a partition of the function to be approximated, rather
than the function and its first derivative values. The scheme provided is C2 everywhere and yields
optimal order. We provide some numerical tests to illustrate the good performance of the novel
approximation scheme.},
organization = {Department of Applied Mathematics of the University of Granada},
organization = {Hassan First University of Settat},
publisher = {MDPI},
keywords = {Algebraic hyperbolic splines},
keywords = {Integro cubic interpolation},
keywords = {Hermite representation},
title = {C2 Cubic Algebraic Hyperbolic Spline Interpolating Scheme by Means of Integral Values},
doi = {10.3390/math10091490},
author = {Eddargani, Salah},
}