Region

Condition

Current

Lower half of reverse biased region.

$V_d<-\frac{B_v}{2}$

$I_d\&equals;-I_{\mathrm{ds}}\left(\exp \left(-\frac{V_d\&plus;B_v}{N{V}_T}\right)\&plus;1-2\exp \left(-\frac{B_v}{2N{V}_T}\right)\right)$

Upper half of reversed biased region, and forward biased region before conduction.

$-\frac{B_v}{2}\le V_d<V_{d\left(\max \right)}$

$I_d\&equals;I_{\mathrm{ds}}\left(\exp \left(\frac{V_d}{N{V}_T}\right)-1\right)$

Forward biased region after conduction.

$V_d\ge V_{d\left(\max \right)}$

$I_d\&equals;I_{V_{d\left(\max \right)}}\&plus;\left(V_d-V_{d\left(\max \right)}\right)G_{V_{d\left(\max \right)}}$

Name

Units

Description

Modelica ID

$v$

$V$

Voltage drop between the two pins

v

$v_x$

$V$

Voltage at pin $x$, $x\in \left\{n\&comma;p\right\}$

x.v

$i$

$A$

Current flowing from pin p to pin n

i

$i_x$

$A$

Current into pin $x$, $x\in \left\{n\&comma;p\right\}$

x.i

$\mathrm{LossPower}$

$W$

Loss power leaving component via HeatPort

LossPower

$T_{\mathrm{heatPort}}$

$K$

Temperature of HeatPort

T_heatPort

Name

Description

Modelica ID

$p$

Positive pin

p

$n$

Negative pin

n

$\mathrm{Heat\; Port}$

Conditional heat port

heatPort

Name

Default

Units

Description

Modelica ID

$B_v$

$100$

$V$

Reverse breakdown voltage

Bv

$I_{\mathrm{ds}}$

$1·{10}^{\mathrm{-13}}$

$A$

Reverse saturation current

Ids

$N$

$1$

$1$

Emission coefficient

N

$R_s$

$16$

$\mathrm{\Omega }$

Series resistance

Rs

$G_p$

$1·{10}^{\mathrm{-6}}$

$S$

Parallel conductance for numerical stability

Gp

$T$

$293.15$

$K$

Fixed device temperature if Use Heat Port is false

T

$V_f$

$0.7$

$V$

Forward voltage

Vf

$V_T$

$\frac{\mathrm{Modelica.Constants.R}T}{\mathrm{Modelica.Constants.F}}$

$V$

Thermal voltage (kT/q), 0.026 at normal conditions (around 20 degC)

Vt

$\mathrm{Use\; Heat\; Port}$

$\mathrm{false}$

True (checked) means heat port is enabled

useHeatPort