Iconic Diagrams\Electric\Components
Default
Exponential
Domains: Continuous. Size: 1-D. Kind: Iconic Diagrams (Electric).
This is an ideal electrical diode. The model is a switch which is open when the voltage drop v < 0 and closed when the voltage drop v > 0. The heart of the model consist of a resistance that is changed by the input voltage from almost zero (on) to a very large value (off). By proper selection of the on and off resistances, they can be effectively zero and infinity in comparison to other circuit elements. The port p of the diode model has separate high and low terminals. The equations are:
p.i = p_high.i = p_low.i;
p.u = p_high.u - p_low.u;
voltage out causality:
R = if p.i > 0 then Ron else Roff end;
p.u = R * p.i;
current out causality:
R = if p.u > 0 then Ron else Roff end;
p.i = p.u / R;
Ports |
Description |
p_high, p_low |
Both terminals of the Electric port p. |
Causality |
|
indifferent p |
|
Parameters |
|
Ron Roff |
Resistance when diode is turned on [Ohm] Resistance when diode is turned off [Ohm] |
This is an electrical diode described by an exponential expression. The port p of the diode model has separate high and low terminals. The equations are:
p.i = p_high.i = p_low.i
p.u = p_high.u - p_low.u
uT = (k * T) / e;
p.i = Is * (exp (p.u / uT) - 1);
with k the Boltzmann constant (k = 1.380658e-23 {J/K}
Ports |
Description |
p_high, p_low |
Both terminals of the Electric port p. |
Causality |
|
indifferent p |
|
Parameters |
|
T Is |
operating temperature [K] reverse saturation current [A] |