On Wed, 2016-12-14 at 13:46 +0100, Patrick Dupre wrote:
> Thank very good
> 
> However, there is something that I do not understand
> 
> I define
> W1=0.2
> z(x) = (x + W1*{0,1})
> w(x) = faddeeva (z (x))
> and
> Voi (x) = voigt (x, W1)
> 
> Voi (x) and real (w(x)) are exactly the same
> Now,
> d_w (x) = - 2 * z (x) * w (z (x)) + 2*{0,1}/sqrt(pi) " which is the
> derivative
> D_voi(x,del) = (Voi (x+del) - Voi (x-del)) / 2 / del
> 
> now 
> plot [-4:4] D_voi(x,0.001)
> and
> plot [-4:4] real (d_w (x))
> 
> are different except for W1=0
> 
> What am I doing wrong?
> It seems that the issue is with the faddeeva, or when I my calls!
> 
> Thank.
> 
> =====================================================================
> ======
>  Patrick DUPRÉ                                 | | email: pdupre@gmx.
> com
>  Laboratoire de Physico-Chimie de l'Atmosphère | |
>  Université du Littoral-Côte d'Opale           | |
>  Tel.  (33)-(0)3 28 23 76 12                   | | Fax: 03 28 65 82
> 44
>  189A, avenue Maurice Schumann                 | | 59140 Dunkerque,
> France
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Hi, Patrick,
        I am not a mathematician, but I have programmed extensively
with complex numbers.  W(x)=faddeeva(z(x)) will return a complex,
right?
        The magnitude of a complex is its full value, so you would need
the sqrt(real^2+imag^2) would you not?

Regards,
Les H
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