Generalization of (0, 4) Lacunary Interpolation by Quantic Spline
Jwamer Karwan Hama Faraj & Ridha G. Karem
Journal of Mathematics and Statistics, Volume 6, Issue 1, pp. 72–78 · doi.org/10.3844/jmssp.2010.72.78
Abstract
Problem statement: Spline functions are the best tool of polynomials used as the basic means of approximation theory in nearly all areas of numerical analysis. Also in the problem of interpolation by g-spline construction of spline, existences, uniqueness and error bounds needed. Approach: In this study, we generalized (0,4) lacunary interpolation by quanta spline function. Results: The results obtained, the existence uniqueness and error bounds for generalize (0, 4) lacunary interpolation by qunatic spline. Conclusion: These generalize are preferable to interpolation by quantic spline to the use (0,4).
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Faraj, J. K. H. & Karem, R. G. (2010). Generalization of (0, 4) Lacunary Interpolation by Quantic Spline. Journal of Mathematics and Statistics, 6(1), 72–78. https://doi.org/10.3844/jmssp.2010.72.78
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