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XLPack 7.0
XLPack Numerical Library (Excel Worksheet Functions) Reference Manual
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Functions | |
| Function | WAlaguerre (N As Long, M As Long, X As Double) |
| Associated Laguerre polynomial Lnm(x) | |
| Function | WAlegendre (N As Long, M As Long, X As Double) |
| Associated Legendre polynomial Pn(x) | |
| Function | WChebt (N As Long, X As Double) |
| Chebyshev polynomial of first kind Tn(x) | |
| Function | WChebtd (N As Long, X As Double) |
| Derivative of Chebyshev polynomial of first kind Tn'(x) | |
| Function | WChebu (N As Long, X As Double) |
| Chebyshev polynomial of second kind Un(x) | |
| Function | WGegenbauer (N As Long, Lambda As Double, X As Double) |
| Gegenbauer polynomial Cn(λ)(x) | |
| Function | WGegenbauerd (N As Long, Lambda As Double, X As Double, K As Long) |
| K-th derivative of Gegenbauer polynomial Cn(λ)(x) | |
| Function | WGegenbauerd1 (N As Long, Lambda As Double, X As Double) |
| First derivative of Gegenbauer polynomial Cn(λ)(x) | |
| Function | WHermite (N As Long, X As Double) |
| Hermite polynomial Hn(x) | |
| Function | WJacobi (N As Long, Alpha As Double, Beta As Double, X As Double) |
| Jacobi polynomial Pn(α, β)(x) | |
| Function | WJacobid (N As Long, Alpha As Double, Beta As Double, X As Double, K As long) |
| K-th derivative of Jacobi polynomial Pn(α, β)(x) | |
| Function | WJacobid1 (N As Long, Alpha As Double, Beta As Double, X As Double) |
| First derivative of Jacobi polynomial Pn(α, β)(x) | |
| Function | WJacobid2 (N As Long, Alpha As Double, Beta As Double, X As Double) |
| Second derivative of Jacobi polynomial Pn(α, β)(x) | |
| Function | WLaguerre (N As Long, X As Double) |
| Laguerre polynomial Ln(x) | |
| Function | WLegendre (N As Long, X As Double) |
| Legendre polynomial Pn(x) | |
| Function | WLegendred (N As Long, X As Double) |
| Derivative of Legendre polynomial Pn'(x) | |
| Function | WSharmonic (L As Long, M As Long, Theta As Double, Phi As Double) |
| Spherical harmonic Ylm(θ, φ) | |
| Function | WSharmonici (L As Long, M As Long, Theta As Double, Phi As Double) |
| Imaginary part of spherical harmonic Ylm(θ, φ) | |
| Function | WSharmonicr (L As Long, M As Long, Theta As Double, Phi As Double) |
| Real part of spherical harmonic Ylm(θ, φ) | |
This is the group of C3. Polynomials.