The V_pulse component models a periodic pulse source with unlimited number of periods. A single pulse is described by the following table:

Intermediate points are determined by linear interpolation. A pulse it looks like a saw tooth, use this parameters e.g.:

Note:

$i\=i_p\=-i_n$

$v\&equals;v_p-v_n\&equals;\mathrm{V1}\&plus;\{\begin{array}{cc}0& t<\mathrm{TD}\vee \mathrm{counter2}\&equals;0\vee \mathrm{T0}\&plus;\mathrm{Tfalling}\le t\\ \left(t-\mathrm{T0}\right)\frac{\mathrm{V2}-\mathrm{V1}}{\mathrm{Trising}}& t<\mathrm{T0}\&plus;\mathrm{Trising}\\ \mathrm{V2}-\mathrm{V1}& t<\mathrm{T0}\&plus;\mathrm{Twidth}\\ \left(\mathrm{T0}\&plus;\mathrm{Tfalling}-t\right)\frac{\mathrm{V2}-\mathrm{V1}}{\mathrm{Tfalling}-\mathrm{Twidth}}& \mathrm{otherwise}\end{array}$

The component described in this topic is from the Modelica Standard Library. To view the original documentation, which includes author and copyright information, click here.