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XLPack 6.1
Excel VBA Numerical Library Reference Manual
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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 | 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) | |
This is the group of C14. Elliptic Integrals.