Currents are independent components in this system
.
Then
.
If the increments dI1 and dI2 are considered as low AC currents of a high frequency with complex amplitudes I 1 and I 2, the increments dV 1 and dV 2 will be low AC voltages with complex amplitudes V 1 and V 2, and partial derivatives will be complex resistances (Z 11, Z 12, Z 21, Z 22). Then the equations will turn in such a way:
V 1 =Z 11 I 1 +Z 12 I 2, V 2 = Z 21 I 1 +Z 22 I 2,
– the transistor input resistance, – the resistance of feedback, – the resistance of the transistor direct gain, – the transistor output resistance.
These proportions correspond to the transistor circuit shown in Fig. 4.7c. All Z –parameters are defined in the open circuit mode for the AC component of current which is on the opposite side of the four-terminal network. At the input (I1=0) for Z22 and Z12, at the output (I2=0) for Z11 and Z21.