Keywords
- Arithmetic Progression
- Straight Line Segment
- Observation Equation
- Straight Segment
- Spline Curve
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References
Cox, M.G. The numerical evaluation of B-splines. J. Inst. Maths Applics, 10, 134–149, 1972.
Cox, M.G. The incorporation of boundary constraints in spline approximation problems. Lecture Notes in Mathematics 630: Numerical Analysis, ed. by G.A. Watson, Springer-Verlag, Berlin, 51–63, 1978.
Curry, H.B. and Schoenberg, I.J. On Pólya frequency functions IV: the fundamental spline functions and their limits. J. Analyse Math., 17, 71–107, 1966.
De Boor, C. On calculating with B-splines. J. Approximation Theory, 6, 50–62, 1972.
Greville, T.N.E. On the normalization of the B-splines and the location of the nodes for the case of unequally spaced knots. Inequalities, ed. by O. Shisha, Academic Press, New York and London, 286–290, 1967.
Hayes, J.G. and Halliday, J. The least-squares fitting of cubic spline surfaces to general data sets. J. Inst. Maths Applics, 14, 89–103, 1974.
Hayes, J.G. New shapes from bicubic splines. Proceedings CAD 74, Imperial College, London. IPC Business Press, Guildford, fiche 36G/37A, 1974. Also, National Physical Laboratory Report NAC 58, 1974.
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© 1982 Springer-Verlag
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Hayes, J.G. (1982). Curved knot lines and surfaces with ruled segments. In: Watson, G.A. (eds) Numerical Analysis. Lecture Notes in Mathematics, vol 912. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0093154
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DOI: https://doi.org/10.1007/BFb0093154
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