Two-port network
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A two-port network (or four-terminal network, or quadripole) is an electrical circuit or device with two pairs of terminals. Examples include transistors, filters and matching networks. The analysis of two-port networks was pioneered in the 1920s by Franz Breisig, a German mathematician.
A two-port network basically consists in isolating either a complete circuit or part of it and finding its characteristic parameters. Once this is done, the isolated part of the circuit becomes a blackbox with a set of distinctive properties, enabling us to forget about its specific physical buildup, thus simplifying analysis. Any circuit can be transformed into a two-port network provided that it doesn't contain an independent source.
The parameters used in order to describe a two-port network are the following: Z, Y, h, g, T. They are usually expressed in matrix notation and they establish relations between the following parameters:
- V1 Input voltage
- V2 Output voltage
- I1 Input current
- I2 Output current
Contents |
[edit] Z-Parameters (or Impedance Parameters)
- .
where
[edit] Y-Parameters (or Admittance parameters)
- .
where
[edit] h-Parameter (or Hybrid parameters)
- .
where
[edit] g-Parameters (or Inverse Hybrid Parameters)
- .
where
[edit] Transmission Parameters
- .
where
This technique is exactly analogous to the use of ABCD matrices for ray tracing in the science of optics. See also ray transfer matrix.