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124-141

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- Department of Mathematics, Faculty of Mathematics and Natural Sciences, Universitas Padjadjaran, Jl.Raya Bandung-Sumedang KM. 21, Jatinangor, Sumedang, West Java 45363, Indonesia

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References

- [1] B. Das and D. Chakrabarty. Newton’s forward interpolation: representation of numerical data by a polynomial curve. Int. J. Math. Trends Technol 34(2) (2000) 64-72
- [2] J. Scelten, F. Hossfeld. Application of spline functions to the correction of resolution errors in small-angle scattering. J. Appl. Cryst 4(3) (1971) 210-223
- [3] C. J. Goulding. Cubic spline curve and calculation of volume of sectionally measured trees. J. of Forest Research 9(1) (1977) 89-99
- [4] A. James, Ligget, R James, Salmon. Cubic spline boundary elements. Int. J. for Numerical Methods in Eng. 17(4) (1981) 5-19
- [5] G. Behforooz. End conditions for cubic spline interpolation derieved from integration. Applied Math. And Computation 29(3) (1989) 231-244
- [6] A. Fischer. A Newton-type method for positive-semidefinite linear complementarity problems. J. of Opt. Theory and Applications 86 (1995) 585-608
- [7] J. Hoschek, U. Schwanecke, Interpolation and approximation with ruled surfaces. J. Information Geometers 8 (1998) 213-231
- [8] M. Gasca, T. Sauer. Polynomial interpolation in several variables. Advances in Computational Mathematics 12(4) (2000) 377-410
- [9] L. Asen, Dontchev, Hou-Dou Qi, L. Qi, H. Yin. A Newton Method for Shape-Preserving Spline Interpolation. SIAM Journal on Optimization 13(2) (2002) 588-602
- [10] M. I. Syam, Cubic spline interpolation predictors over implicitly defined curves. J. of Computational and Applied Math. 157(2) (2003) 283-295
- [11] R. Goonatilake, V. Ruiz. On polynomial interpolation approximations: umerical vs. statistical techniques. J. of Modern Methods in Numerical Math. 5(1) (2014) 17-27
- [12] Nivaldo J. Tro. Chemistry: A Molecular Approach. Pearson; 2nd edition (January 15, 2010). ISBN-13: 978-0321651785
- [13] A. D. Rosalia, P. Patiha, and E. Heraldy. An empirical study on the hydrogen peroxide reaction with iodide in acid condition. ALCHEMY J. Penelit. Kim 11(1) (2015) 67-72
- [14] A. P. de Camargo. On the numerical stability of newton’s formula for lagrange interpolation. J. Comput. Appl. Math (365) (2020) 23-69
- [15] K. Demertzis, D. Tsiotas, and L. Magafas, Modeling and forecasting the Covid-19 temporal spread in Greece: An exploratory approach based on complex network defined splines. Int. J. Environ. Res. Public Health 17(13) (2020) 1-18

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bwmeta1.element.psjd-3093e1cc-fdcb-4a30-9fba-924c07639a67