API Reference for Complex_Bessel
We here describe the functions that are accessible to the user of Complex_Bessel.
Bessel Functions
besselJ(n,z) |
Bessel function of the first kind and real order n. |
besselY(n,z) |
Bessel function of the second kind and real order n. |
besselI(n,z) |
Modified Bessel function of the first kind and real order n. |
besselK(n,z) |
Modified Bessel function of the second kind and real order n. |
hankelH1(n,z) |
Hankel function of the first kind and integer real n. |
hankelH2(n,z) |
Hankel function of the second kind and integer real n. |
Derivatives of Bessel Functions
besselJp(n,z[, m]) |
mth derivative of the Bessel function of the first kind and real order n. |
besselYp(n,z[, m]) |
mth derivative of the Bessel function of the second kind and real order n. |
besselIp(n,z[, m]) |
mth derivative of the modified Bessel function of the first kind and real order n. |
besselKp(n,z[, m]) |
mth derivative of the modified Bessel function of the second kind and real order n. |
hankelH1p(n,z[, m]) |
mth derivative of the Hankel function of the first kind and real order n. |
hankelH2p(n,z[, m]) |
mth derivative of the Hankel function of the second kind and real order n. |
Spherical Bessel Functions
sph_besselJ(n,z) |
Spherical Bessel function of the first kind and real order n. |
sph_besselY(n,z) |
Spherical Bessel function of the second kind and real order n. |
sph_hankelH1(n,z) |
Spherical Hankel function of the first kind and integer real n. |
sph_hankelH2(n,z) |
Spherical Hankel function of the second kind and integer real n. |
Airy Functions
airy(z) |
Airy function of the first kind. |
airyp(z) |
First derivative of the Airy function of the first kind. |
biry(z) |
Airy function of the second kind. |
biryp(z) |
First derivative of the Airy function of the first kind. |