cardinal function
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1: 24.17 Mathematical Applications
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►The members of are called cardinal spline functions.
The functions
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Bernoulli Monosplines
►A function of the form , with is called a cardinal monospline of degree . …For each the function is also the unique cardinal monospline of degree satisfying (24.17.6), provided that …2: 3.3 Interpolation
3: 26.1 Special Notation
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►(For other notation see Notation for the Special Functions.)
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►The main functions treated in this chapter are:
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real variable. | |
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number of elements of a finite set . | |
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binomial coefficient. | |
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number of partitions of . | |
number of partitions of into at most parts. | |
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4: Bibliography S
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Cardinal Spline Interpolation.
Society for Industrial and Applied Mathematics, Philadelphia, PA.
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Evaluation of associated Legendre functions off the cut and parabolic cylinder functions.
Electron. Trans. Numer. Anal. 9, pp. 137–146.
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On the expansion of the parabolic cylinder function in a series of the product of two parabolic cylinder functions.
J. Indian Math. Soc. (N. S.) 3, pp. 226–230.
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Topics in Complex Function Theory. Vol. III: Abelian Functions and Modular Functions of Several Variables.
Interscience Tracts in Pure and Applied Mathematics, No. 25, Wiley-Interscience, [John Wiley & Sons, Inc], New York-London-Sydney.
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Automatic computing methods for special functions. IV. Complex error function, Fresnel integrals, and other related functions.
J. Res. Nat. Bur. Standards 86 (6), pp. 661–686.
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