Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

	1	ACKLAND, T.G. On osculatory interpolation, where the given values of the function are at unequal intervals. J. Inst. Actuar. 49 (Oct. 1915), 369-375.
	2	Hiroshi Akima, A New Method of Interpolation and Smooth Curve Fitting Based on Local Procedures, Journal of the ACM (JACM), v.17 n.4, p.589-602, Oct. 1970  [doi>10.1145/321607.321609]
	3	Hiroshi Akima, Algorithm 433: interpolation and smooth curve fitting based on local procedures [E2], Communications of the ACM, v.15 n.10, p.914-918, Oct. 1972  [doi>10.1145/355604.355605]
	4	Hiroshi Akima, Algorithm 697: univariate interpolation that has the accuracy of a third-degree polynomial, ACM Transactions on Mathematical Software (TOMS), v.17 n.3, p.367, Sept. 1991  [doi>10.1145/114697.116808]
	5	CARNAHAN, B., AND WILKES, J. O. D*gttal Computing and Numerical Methods (W, th FORTRAN-IV, WATFOR, and WATFIVProgrammmg). Wiley, New York, 1973, ch. 6.
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	7	DArtS, P.J. Interpolation and Approximation. Dover, New York, 1975.
	8	DE BooR, C. A Practical Grade to Splines. Springer-Verlag, New York, 1978.
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	12	J. A. Gregory, A review of curve interpolation with shape control, Algorithms for approximation, Clarendon Press, New York, NY, 1987
	13	GREVmLE, T. N.E. Spline functions, interpolation, numerical quadrature. In Mathematical Methods for Digital Computers, Vol. 2, A. Ralston and H. S. Wilf, Eds., Wiley, New York, 1967, ch. 8.
	14	Begnaud Francis Hildebrand, Introduction to numerical analysis: 2nd edition, Dover Publications, Inc., New York, NY, 1987
	15	IMSL (International Mathematical and Statistical Libraries). IMSL Library Reference Manual, Ed. 7 (Jan. 1979), Ch. I.
	16	KARUP, J. On a new mechanical method of graduation. In Transactmns of the Second International Actuarial Congress. C. and E. Layton, London, 1899, pp. 78-109.
	17	David F. McAllister , John A. Roulier, An Algorithm for Computing a Shape-Preserving Osculatory Quadratic Spline, ACM Transactions on Mathematical Software (TOMS), v.7 n.3, p.331-347, Sept. 1981  [doi>10.1145/355958.355964]
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