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

Functions

Function Celli1 (K As Double, Optional Info As Long) As Double
 Complete elliptic integral of the first kind K(k)
 
Function Celli2 (K As Double, Optional Info As Long) As Double
 Complete elliptic integral of the second kind E(k)
 
Function Celli3 (N As Double, K As Double, Optional Info As Long) As Double
 Complete elliptic integral of the third kind P(n, k)
 
Function Elli1 (Phi As Double, K As Double, Optional Info As Long) As Double
 Incomplete elliptic integral of the first kind F(φ, k)
 
Function Elli2 (Phi As Double, K As Double, Optional Info As Long) As Double
 Incomplete elliptic integral of the second kind E(φ, k)
 
Function Elli3 (Phi As Double, N As Double, K As Double, Optional Info As Long) As Double
 Incomplete elliptic integral of the third kind P(φ, n, k)
 
Function Hlambda (Phi As Double, K As Double, Optional Info As Long) As Double
 Heuman lambda function Λ0(φ, k)
 
Function Jzeta (Phi As Double, K As Double, Optional Info As Long) As Double
 Jacobi zeta function Z(φ, k)
 
Function Rc (X As Double, Y As Double, Optional Info As Long) As Double
 Carlson form of elliptic integral RC(x, y)
 
Function Rd (X As Double, Y As Double, Z As Double, Optional Info As Long) As Double
 Carlson form of elliptic integral RD(x, y, z)
 
Function Rf (X As Double, Y As Double, Z As Double, Optional Info As Long) As Double
 Carlson form of elliptic integral RF(x, y, z)
 
Function Rg (X As Double, Y As Double, Z As Double, Optional Info As Long) As Double
 Carlson form of elliptic integral RG(x, y, z)
 
Function Rj (X As Double, Y As Double, Z As Double, P As Double, Optional Info As Long) As Double
 Carlson form of elliptic integral RJ(x, y, z, p)
 
Sub Celli1_sub (Ret As Double, K As Double, Optional Info As Long)
 Complete elliptic integral of the first kind K(k) (Subroutine version)
 
Sub Celli2_sub (Ret As Double, K As Double, Optional Info As Long)
 Complete elliptic integral of the second kind E(k) (Subroutine version)
 
Sub Celli3_sub (Ret As Double, N As Double, K As Double, Optional Info As Long)
 Complete elliptic integral of the third kind P(n, k) (Subroutine version)
 
Sub Elli1_sub (Ret As Double, Phi As Double, K As Double, Optional Info As Long)
 Incomplete elliptic integral of the first kind F(φ, k) (Subroutine version)
 
Sub Elli2_sub (Ret As Double, Phi As Double, K As Double, Optional Info As Long)
 Incomplete elliptic integral of the second kind E(φ, k) (Subroutine version)
 
Sub Elli3_sub (Ret As Double, Phi As Double, N As Double, K As Double, Optional Info As Long)
 Incomplete elliptic integral of the third kind P(φ, n, k) (Subroutine version)
 
Sub Hlambda_sub (Ret As Double, Phi As Double, K As Double, Optional Info As Long)
 Heuman lambda function Λ0(φ, k) (Subroutine version)
 
Sub Jzeta_sub (Ret As Double, Phi As Double, K As Double, Optional Info As Long)
 Jacobi zeta function Z(φ, k) (Subroutine version)
 
Sub Rc_sub (Ret As Double, X As Double, Y As Double, Optional Info As Long)
 Carlson form of elliptic integral RC(x, y) (Subroutine version)
 
Sub Rd_sub (Ret As Double, X As Double, Y As Double, Z As Double, Optional Info As Long)
 Carlson form of elliptic integral RD(x, y, z) (Subroutine version)
 
Sub Rf_sub (Ret As Double, X As Double, Y As Double, Z As Double, Optional Info As Long)
 Carlson form of elliptic integral RF(x, y, z) (Subroutine version)
 
Sub Rg_sub (Ret As Double, X As Double, Y As Double, Z As Double, Optional Info As Long)
 Carlson form of elliptic integral RG(x, y, z) (Subroutine version)
 
Sub Rj_sub (Ret As Double, X As Double, Y As Double, Z As Double, P As Double, Optional Info As Long)
 Carlson form of elliptic integral RJ(x, y, z, p) (Subroutine version)
 

Detailed Description

This is the group of C14. Elliptic Integrals.