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<citation_list><citation key="ref0"><doi>10.1137/0710039</doi><unstructured_citation>O.L. Schumaker and H.H. Schumaker - Best summation formula and discrete spline SIAM J. Anal. 10 (1973), pp, 448-459.</unstructured_citation></citation><citation key="ref1"><doi>10.1137/0309015</doi><unstructured_citation>O.L. Schumaker and H.H. Schumaker, Discrete Spline Via Mathematical Programming SIAM J. Control (1971), pp, 174-183.</unstructured_citation></citation><citation key="ref2"><doi>10.1006/jath.1996.0058</doi><unstructured_citation>S.S. Rana and Y.P. Dubey Local Behavior of discrete cubic spline interpolation, J. Approx. Theory 86 (1996), pp. 120-127.</unstructured_citation></citation><citation key="ref3"><doi>10.1016/j.amc.2003.12.030</doi><unstructured_citation>Duan Q., Wang H, Twizall E.H. A new C2 rational interpolation based on function values and constrained control of the interpolation curves. Appl.Math. Comput. 2005, 161 (2005), pp. 311-322.</unstructured_citation></citation><citation key="ref4"><unstructured_citation>Hussain, M.H., Sarfaraz M, Hussain M. Scientific data visualization with shape preserving c1 rational cubic interpolation. Eur. J. Pare, Appl. Math. 2010, 3(2), pp. 194-222.</unstructured_citation></citation><citation key="ref5"><unstructured_citation>Sarfaraz M. Hussain M.H, Asfar N. Positive data Modeling using spline function App. Math Combutt 2010.</unstructured_citation></citation><citation key="ref6"><doi>10.1016/j.amc.2012.09.007</doi><unstructured_citation>Abbas, M., A.A. Majid and J.M. Ali. Monotonicity Preserving C2 rational cubic spline for monotone data. Applied Math. and Computation, 2019, pp- 2885-2895, (2012).</unstructured_citation></citation><citation key="ref7"><unstructured_citation>Karim A.A. and V.P. Kong. Local Control of the curves using rational cubic spline submitted, 2013.</unstructured_citation></citation><citation key="ref8"><doi>10.1016/j.jvcir.2009.03.003</doi><unstructured_citation>Bao, F., Q. Sun. J. Pan and Q. Duan. Point control of the interpolating of curve with rational cubic spline. J.V.Commun Image R. 20, pp. 285-280 (2009).</unstructured_citation></citation><citation key="ref9"><doi>10.1016/0097-8493(93)90051-A</doi><unstructured_citation>Butt and K.W. Bodhie, Preserving positivity using piecewise cubic interpolation, Computer and Graphics 17(1) : 55-64 (1993).</unstructured_citation></citation><citation key="ref10"><doi>10.1016/0097-8493(91)90026-E</doi><unstructured_citation>K.W. Brodlie and S. Butt. Preserving convexity using piecewise cubic interpolation computer graphics, Vol. 15, No. 1, pp. 15-23 (1991).</unstructured_citation></citation><citation key="ref11"><unstructured_citation>T. Lyche. Discrete Cubic Spline Interpolation Report RRI 5, Univ. of JSIO, 1975.</unstructured_citation></citation></citation_list>
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