| e01sac
|
A function to generate a two-dimensional surface interpolating a set of data points, using either the method of Renka and Cline or the modified Shepard's method
|
| s18acc
|
Modified Bessel function K0 (x) |
| s18adc
|
Modified Bessel function K1 (x) |
| s18aec
|
Modified Bessel function I0 (x) |
| s18afc
|
Modified Bessel function I1(x) |
| s18ccc
|
Scaled modified Bessel function exK0(x) |
| s18cdc
|
Scaled modified Bessel function exK1(x) |
| s18cec
|
Scaled modified Bessel function e-|x|I0(x) |
| s18cfc
|
Scaled modified Bessel function e-|x|I1(x) |
| s18dcc
|
Modified Bessel functions Kν+a(z), real a ≥ 0, complex z, ν =0,1,2,... |
| s18dec
|
Modified Bessel functions Iν+a(z), real a ≥ 0, complex z, ν =0,1,2,... |
| s18ecc
|
Scaled modified Bessel function e-x Iν/4 (x) |
| s18edc
|
Scaled modified Bessel function ex Kν/4 (x) |
| s18eec
|
Modified Bessel function Iν/4 (x) |
| s18efc
|
Modified Bessel function Kν/4 (x) |
| s18egc
|
Modified Bessel functions Kα+n (x) for real x > 0, selected values of α ≥ 0 and n = 0,1,...,N |
| s18ehc
|
Scaled modified Bessel functions Kα+n (x) for real x > 0, selected values of α ≥ 0 and n = 0,1,...,N |
| s18ejc
|
Modified Bessel functions Iα +n-1 (x) or Iα -n+1 (x) for real x ≠ 0, non-negative α < 1 and n = 1,2,...,|N|+1 |
© The Numerical Algorithms Group Ltd, Oxford UK. 2002