Transistor Amplifier Basics It is critical to understand the notation used for voltages and currents in the following discussion of transistor amplifiers.

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Presentation transcript:

Transistor Amplifier Basics It is critical to understand the notation used for voltages and currents in the following discussion of transistor amplifiers. This is therefore dealt with explicitly ‘up front’. As with dynamic resistance in diodes we will be dealing with a.c. signals superimposed on d.c. bias levels.

Transistor Amplifier Basics We will use a capital (upper case) letter for a d.c. quantity (e.g. I, V). We will use a lower case letter for a time varying (a.c.) quantity (e.g. i, v)

Transistor Amplifier Basics These primary quantities will also need a subscript identifier (e.g. is it the base current or the collector current?). For d.c. levels this subscript will be in upper case. We will use a lower case subscript for the a.c. signal bit (e.g. i b ). And an upper case subscript for the total time varying signal (i.e. the a.c. signal bit plus the d.c. bias) (e.g. i B ).This will be less common.

Transistor Amplifier Basics 0 ibib + IBIB = iBiB

It is convention to refer all transistor voltages to the ‘common’ terminal. Thus in the CE configuration we would write V CE for a d.c. collector emitter voltage and V BE for a d.c. base emitter voltage.

Common Emitter Characteristics For the present we consider DC behaviour and assume that we are working in the normal linear amplifier regime with the BE junction forward biased and the CB junction reverse biased

Common Emitter Characteristics Treating the transistor as a current node: Also:

Common Emitter Characteristics Hence: which after some rearrangement gives

Common Emitter Characteristics Define a common emitter current-transfer ratio  Such that:

Common Emitter Characteristics Since reverse saturation current is negligible the second term on the right hand side of this equation can usually be neglected (even though (1- α) is small) Thus

Common Emitter Characteristics We note, in passing that, if β can be regarded as a constant for a given transistor then For a practical (non-ideal) transistor this is only true at a particular bias (operating) point.

Common Emitter Characteristics A small change in α causes a much bigger change in ß which means that ß can vary significantly, even from transistor to transistor of the same type. We must try and allow for these variations in circuit design.

Common Emitter Characteristics For example; α = 0.98, β = 49 α = 0.99, β = 99 α = 0.995, β =199

Common Emitter Characteristics  is also known as h FE and may appear on data sheets and in some textbooks as such. For a given transistor type data sheets may specify a range of  values

Common Emitter Characteristics The behaviour of the transistor can be represented by current-voltage (I-V) curves (called the characteristic curves of the device). As noted previously in the common emitter (CE) configuration the input is between the base and the emitter and the output is between the collector and the emitter.

Common Emitter Characteristics We can therefore draw an input characteristic (plotting base current I B against base-emitter voltage V BE ) and an output characteristic (plotting collector current I c against collector-emitter voltage V CE )

Common Emitter Characteristics We will be using these characteristic curves extensively to understand: How the transistor operates as a linear amplifier for a.c. signals. The need to superimpose the a.c. signals on d.c. bias levels. The relationship between the transistor and the circuit in which it is placed.

Common Emitter Characteristics Once these basics are understood we will understand: Why we can replace the transistor by a small signal (a.c.) equivalent circuit. How to derive a simple a.c. equivalent circuit from the characteristic curves. Some of the limitations of our simple equivalent circuit.

IDEAL CE INPUT (Base) Characteristics

IDEAL CE INPUT Characteristics The plot is essentially that of a forward biased diode. We can thus assume V BE  0.6 V when designing our d.c. bias circuits. We can also assume everything we know about incremental diode resistance when deriving our a.c. equivalent circuit. In the ‘non-ideal’ case I B will vary slightly with V CE. This need not concern us.

IDEAL CE OUTPUT (Collector) Characteristics

Avoid this saturation region where we try to forward bias both junctions

IDEAL CE OUTPUT Avoid this cut-off region where we try to reverse bias both junctions (I C approximately 0)

IDEAL CE OUTPUT (Collector) Characteristics The plots are all parallel to the V CE axis (i.e. I C does not depend on V CE ) The curves strictly obey I C = βI B In particular I C = 0 when I B = 0. We shall work with the ideal characteristic and later on base our a.c. equivalent circuit model upon it.

ACTUAL CE OUTPUT Characteristics I B =

ACTUAL CE OUPUT Characteristics Salient features are: The finite slope of the plots (I C depends on V CE ) A limit on the power that can be dissipated. The curves are not equally spaced (i.e β varies with base current, I B ).

ACTUAL CE OUPUT Characteristics You will get to measure these curves in the lab. There is also a PSPICE sheet “DC sweep analysis and transistor characteristics” to help aid you understanding.