Common collector

From Wikipedia, the free encyclopedia

Typical common collector or emitter follower circuit.
Typical common collector or emitter follower circuit.

In electronics, a common collector circuit, also known as an emitter follower circuit, refers to one type of circuit arrangement in which a bipolar transistor drives a load circuit such as a resistor or the next stage in an electronic amplifier. In this circuit arrangement, the collector node of the transistor is tied to a power rail or a common node, the emitter node is connected to the output load to be driven, and the base node acts as an input. Owing to the physics of the bipolar transistor, the emitter node closely tracks ('follows') the voltage applied to the input node, which is useful in many applications.

The common collector circuit is found to have a voltage gain of almost unity, meaning AC signals appearing on the input will be nearly identically replicated on the output, assuming the output load is not too difficult to drive. The circuit has a typical current gain which depends largely on the hFE of the transistor. A small change to the input current results in much larger change in the output current supplied to the output load. Thus a weakly driven input node can be used to drive a lower resistance at the output node. This configuration is commonly used in the output stages of class-B and class-AB amplifier — the base circuit is modified to operate the transistor in class-B or AB mode. In class-A mode, sometimes an active current source is used instead of RE to improve linearity and/or efficiency. See [1].

[edit] Characteristics

(The parallel lines indicate components in parallel.)

Inherent voltage gain:

{V_\mathrm{out} \over V_\mathrm{in}} = {(1 + \beta_0)(R_\mathrm{E} \| R_\mathrm{load}) \over r_\pi + (1 + \beta_0) (R_\mathrm{E} \| R_\mathrm{load})}

Input resistance:

r_\mathrm{in} = R_1 \| R_2 \| (r_\pi + (1 + \beta_0) (R_\mathrm{E} \| R_\mathrm{load}))\,

Current gain:

A_\mathrm{vm} {r_\mathrm{in} \over R_\mathrm{load}}

Output resistance:

r_\mathrm{out} = R_\mathrm{E} \| {r_\pi + R_1 \| R_2 \| R_\mathrm{source} \over 1 + \beta_0}

The variables not listed in the schematic are:

[edit] See also

[edit] External links