Cubic Spline

A cubic spline is a Spline constructed of piecewise third-order Polynomials which pass through a set of controlpoints. The second Derivative of each Polynomial is zero at the endpoints.

References

Burden, R. L.; Faires, J. D.; and Reynolds, A. C. Numerical Analysis, 6th ed. Boston, MA: Brooks/Cole, pp. 120-121, 1997.

Press, W. H.; Flannery, B. P.; Teukolsky, S. A.; and Vetterling, W. T. ``Cubic Spline Interpolation.'' §3.3 in Numerical Recipes in FORTRAN: The Art of Scientific Computing, 2nd ed. Cambridge, England: Cambridge University Press, pp. 107-110, 1992.

• Isomorphic Graphs
• Isomorphic Groups
• Isomorphic Posets
• Isomorphism
• Isoperimetric Inequality
• Isoperimetric Point
• Isoperimetric Problem
• Isoperimetric Quotient
• Isoperimetric Theorem
• Isopleth
• Isoptic Curve
• Isosceles Tetrahedron
• Isosceles Triangle
• Isoscelizer
• Isospectral Manifolds
• Isothermal Parameterization
• Isotomic Conjugate Point
• Isotomic Lines
• Isotone Map
• Isotope
• Isotopy
• Isotropic Tensor
• Isovolume Problem
• Isthmus
• Iterated Exponential Constants