Models of Diode (Ideal and Constant Voltage)
Models of Diodes
1. Why use different models for diode?
- we have seen how the I-V characteristic of a PN Junction diode reveals exponential dependence of junction current on biasing voltage, given by
- This implies the necessity to solve exponential equations for obtaining exact values of current and voltages in circuits having diodes, which actually can't be expressed in closed form.
- So to simplify our life, we adopt standard approximations for behaviour of diode, called models for analysing various circuits.
2. The IDEAL Diode Model
- This model assumes that as soon as the diode is forward biased, even if the biasing voltage is just tiny bit greater than 0 volts, the diode acts as a short circuit and can be modelled by a short circuiting wire.
- On the other hand, as soon as its reverse biased, it starts behaving as an open circuit, even though the biasing voltage is just infinitesimally negative.
- In essence, all this approximation says is that as soon as you see the p side of diode facing positive(relative to n side) voltage, replace it with a short circuit, and if negative voltage( relative to n side) faces the p side, replace it with an open circuit.
Ideal model for a diode. |
3. Constant Voltage Model
- As seen earlier in the exponential behaviour, the current through the junction attains a significant value only after the biasing voltage reaches a certain value called built in potential, which is around 700mV for a typical silicon diode.
- So this model tries to incorporate this built in potential for attaining greater accuracy.
- Here, as the diode is considered to be switching between its "ON & OFF" states for the biasing voltage V = builtin potential.
- Also, when diode is considered to be in its "ON" state, a drop of builtin potential is accounted for by adding a battery of emf equal to that potential. The following figure makes it very clear:
Constant voltage model of diode. Note: a battery is also included in this model, unlike the ideal model. |
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