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XLPack 7.0
XLPack Numerical Library (Excel VBA) Reference Manual
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Functions | |
| Function | Besj0 (X As Double, Optional Info As Long) As Double |
| Bessel function of the first kind of order zero J0(x) | |
| Function | Besj1 (X As Double, Optional Info As Long) As Double |
| Bessel function of the first kind of order one J1(x) | |
| Function | Besjn (N As Long, X As Double, Optional Info As Long) As Double |
| Bessel functions of the first kind of order n Jn(x) | |
| Function | Besjnd (N As Long, X As Double, Optional Info As Long) As Double |
| Derivative J'n(x) of Bessel function of the first kind of order n Jn(x) | |
| Function | Besjnu (Nu As Double, X As Double, Optional Info As Long) As Double |
| Bessel function of the first kind of order ν Jν(x) (fractional order) | |
| Function | Besjnud (Nu As Double, X As Double, Optional Info As Long) As Double |
| Derivative J'ν(x) of Bessel function of the first kind of order ν Jν(x) (fractional order) | |
| Function | Besy0 (X As Double, Optional Info As Long) As Double |
| Bessel function of the second kind of order zero Y0(x) | |
| Function | Besy1 (X As Double, Optional Info As Long) As Double |
| Bessel function of the second kind of order one Y1(x) | |
| Function | Besyn (N As Long, X As Double, Optional Info As Long) As Double |
| Bessel functions of the second kind of order n Yn(x) | |
| Function | Besynd (N As Long, X As Double, Optional Info As Long) As Double |
| Derivative Y'n(x) of modified Bessel functions of the second kind of order n Yn(x) | |
| Function | Besynu (Nu As Double, X As Double, Optional Info As Long) As Double |
| Bessel function of the second kind of order ν Yν(x) (fractional order) | |
| Function | Besynud (Nu As Double, X As Double, Optional Info As Long) As Double |
| Derivative Y'ν(x) of Bessel function of the second kind of order ν Yν(x) (fractional order) | |
| Sub | Cbesh (Z As Complex, Nu As Double, M As Long, N As Long, Y() As Complex, Info As Long, Optional Kode As Long=1) |
| Sequence of Hankel functions Hν(m)(z) (fractional order) | |
| Sub | Cbesj (Z As Complex, Nu As Double, N As Long, Y() As Complex, Info As Long, Optional Kode As Long=1) |
| Sequence of Bessel functions of the first kind Jν(z) (fractional order) (complex argument) | |
| Sub | Cbesy (Z As Complex, Nu As Double, N As Long, Y() As Complex, Info As Long, Optional Kode As Long=1) |
| Sequence of the Bessel functions of the second kind Yν(z) (fractional order) (complex argument) | |
| Function | Sbesjn (N As Long, X As Double, Optional Info As Long) As Double |
| Spherical Bessel function of the first kind jn(x) | |
| Function | Sbesjnu (Nu As Double, X As Double, Optional Info As Long) As Double |
| Spherical Bessel function of the first kind of order ν jν(x) (fractional order) | |
| Function | Sbesyn (N As Long, X As Double, Optional Info As Long) As Double |
| Spherical Bessel function of the second kind yn(x) | |
| Function | Sbesynu (Nu As Double, X As Double, Optional Info As Long) As Double |
| Spherical Bessel function of the second kind of order ν yν(x) (fractional order) | |
| Sub | Besj0_sub (Ret As Double, X As Double, Optional Info As Long) |
| Bessel function of the first kind of order zero J0(x) (Subroutine version) | |
| Sub | Besj1_sub (Ret As Double, X As Double, Optional Info As Long) |
| Bessel function of the first kind of order one J1(x) (Subroutine version) | |
| Sub | Besjn_sub (Ret As Double, N As Long, X As Double, Optional Info As Long) |
| Bessel functions of the first kind of order n Jn(x) (Subroutine version) | |
| Sub | Besjnd_sub (Ret As Double, N As Long, X As Double, Optional Info As Long) |
| Derivative J'n(x) of Bessel function of the first kind of order n Jn(x) (Subroutine version) | |
| Sub | Besjnu_sub (Ret As Double, Nu As Double, X As Double, Optional Info As Long) |
| Bessel function of the first kind of order ν Jν(x) (fractional order) (Subroutine version) | |
| Sub | Besjnud_sub (Ret As Double, Nu As Double, X As Double, Optional Info As Long) |
| Derivative J'ν(x) of Bessel function of the first kind of order ν Jν(x) (fractional order) (Subroutine version) | |
| Sub | Besy0_sub (Ret As Double, X As Double, Optional Info As Long) |
| Bessel function of the second kind of order zero Y0(x) (Subroutine version) | |
| Sub | Besy1_sub (Ret As Double, X As Double, Optional Info As Long) |
| Bessel function of the second kind of order one Y1(x) (Subroutine version) | |
| Sub | Besyn_sub (Ret As Double, N As Long, X As Double, Optional Info As Long) |
| Bessel functions of the second kind of order n Yn(x) (Subroutine version) | |
| Sub | Besynd_sub (Ret As Double, N As Long, X As Double, Optional Info As Long) |
| Derivative Y'n(x) of modified Bessel functions of the second kind of order n Yn(x) (Subroutine version) | |
| Sub | Besynu_sub (Ret As Double, Nu As Double, X As Double, Optional Info As Long) |
| Bessel function of the second kind of order ν Yν(x) (fractional order) (Subroutine version) | |
| Sub | Besynud_sub (Ret As Double, Nu As Double, X As Double, Optional Info As Long) |
| Derivative Y'ν(x) of Bessel function of the second kind of order ν Yν(x) (fractional order) (Subroutine version) | |
| Sub | Sbesjn_sub (Ret As Double, N As Long, X As Double, Optional Info As Long) |
| Spherical Bessel function of the first kind jn(x) (Subroutine version) | |
| Sub | Sbesjnu_sub (Ret As Double, Nu As Double, X As Double, Optional Info As Long) |
| Spherical Bessel function of the first kind of order ν jν(x) (fractional order) (Subroutine version) | |
| Sub | Sbesyn_sub (Ret As Double, N As Long, X As Double, Optional Info As Long) |
| Spherical Bessel function of the second kind yn(x) (Subroutine version) | |
| Sub | Sbesynu_sub (Ret As Double, Nu As Double, X As Double, Optional Info As Long) |
| Spherical Bessel function of the second kind of order ν yν(x) (fractional order) (Subroutine version) | |
This is the group of C10a. Bessel functions.