File:Fonction lorentzienne.svg
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Fonction_lorentzienne.svg (SVG file, nominally 480 × 400 pixels, file size: 34 KB)
| Description |
Summary
Fonction lorentzienne (x0 = 0, Γ = 1) Lorentzian function (x0 = 0, Γ = 1) Auteurs/authors : Christophe Dang Ngoc Chan (cdang)
Guillaume Jacquenot (Gjacquenot)
Réalisé avec/made with : Scilab, [www.inkscape.org/ Inkscape]
clear;clf;
// Fonction lorentzienne
deff('y=lor(x)','y=1/(2*%pi*(0.25+x^2))')
// Intervalle d'étude
pas=0.01;
X=[-3:pas:3]';
// Tracé
Y=feval(X,lor);
plot2d(X,Y,style=2)
xtitle(' ','x','y')
axe=get('current_axes');
axe.y_location='middle';
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|---|---|
| Date |
2009-01-31 12:37 (UTC) |
| Source | |
| Author |
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| Permission (Reusing this image) |
see below |
| This is a retouched picture, which means that it has been digitally altered from its original version. Modifications: SVG file, modify with Inkscape. The original can be viewed here: Fonction_lorentzienne.png. Modifications made by Gjacquenot. |
[edit] Original upload log
This image is a derivative work of the following images:
- File:Fonction_lorentzienne.png licensed with GFDL, GFDL/en
- 2005-12-09T14:02:07Z Cdang 610x461 (3780 Bytes) : L(x) = \frac{\Gamma}{2\pi}\frac{1}{\left ( \frac{1}{2}\Gamma\right )^2 + (x-x_0)^2} Fonction lorentzienne (''x''0 = 0, Γ = 1) ---- Lorentzian function (''x''0 = 0, Γ = 1) Auteur/author : Christophe Dang
Uploaded with derivativeFX
File history
Click on a date/time to view the file as it appeared at that time.
| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 22:46, 31 January 2009 | 480×400 (34 KB) | Gjacquenot (Talk | contribs) | (The file was cleaned-up) | |
| 12:42, 31 January 2009 | 480×400 (30 KB) | Gjacquenot (Talk | contribs) | ({{Information |Description=== Summary == : <math>L(x) = frac{Gamma}{2pi}frac{1}{left ( frac{1}{2}Gammaright )^2 + (x-x_0)^2}</math> Fonction lorentzienne (''x''<sub>0</sub> = 0, Γ = 1) ---- Lorentzian function (''x''<sub>0</sub> = 0, Γ = 1) |
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