I'm trying to calculate the peak reverse recovery current \$I_{RM(REC)}\$ of a diode from information given on a typical diode datasheet (really what I want is the transit time TT, but the only piece I'm missing is \$I_{RM(REC)}\$).
A few sample datasheets for the 1N4148:
- MCC semi: \$I_F = 50mA\$, \$I_{rr} = 0.1 I_r\$, \$R_L = 100 \Omega\$
- Fairchild: \$I_F = 10mA\$, \$I_{rr} = 1mA\$, \$R_L = 100 \Omega\$, \$V_R = 6V (600mA)\$
- Diodes INC: \$I_F = I_R = 10mA\$, \$I_{rr} = 0.1 I_R\$, \$R_L = 100\Omega\$
Relevant equation: \begin{equation} Q_{rr} = I_F TT = \frac{1}{2} t_{rr} I_{RM(REC)} \end{equation} Or, \begin{equation} TT = \frac{t_{rr} I_{RM(REC)}}{2 I_F} \end{equation} Additionally, typically \$t_{rr}\$ is measured until the reverse current has dropped to \$I_{RM(REC)}/10\$ (JEDEC JESD282B01, though it seems sometimes perhaps different ratio might be used?).
LTSPICE lists the 1N4148 as having TT=20ns, so this is the figure I am aiming for. All the datasheets list \$t_{rr} = 4ns\$. That means the ratio of \$I_{RM(REC)}/I_F\$ I am looking for is 10 (non soft reverse recovery diodes).
MCC semi
Because \$I_F = 50mA\$, somehow I need to find \$I_{RM(REC)} = 500mA\$. The only other \$I_R\$ is for large reverse voltages, and is on the order of nA/\$\mu A\$'s. I don't know what the relation between \$I_{rr}\$ and \$I_{RM(REC)}\$ is.
Fairchild
Because \$I_F = 10mA\$, somehow I need to find \$I_{RM(REC)} = 100mA\$. I don't know what the relation between \$I_{rr}\$ and \$I_{RM(REC)}\$ is.
Diodes INC
Because \$I_F = 10mA\$, somehow I need to find \$I_{RM(REC)} = 100mA\$. Again, I don't know what the relation between \$I_{rr}\$ and \$I_{RM(REC)}\$ is.
How do I find \$I_{RM(REC)}\$ for these three example datasheets? Or is there not enough information given? If there isn't enough information, is there any other way to get an estimate on TT (what I'm really interested in) from the info in the datasheets?