XLPack 7.0
XLPack Numerical Library (Excel VBA) Reference Manual
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Functions

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)
 

Detailed Description

This is the group of C10a. Bessel functions.