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Models of Transistors

Electrons in Solids | Intrinsic Conduction | Extrinsic Conduction | Diffusion Currents in Semiconductors | The Capacitances of a Semiconductor Diode | Semiconductor Diodes as Rectifiers | Structures of Semiconductor Diodes | The Tunnel and Inversed Diodes | Microwave Semiconductor Diodes | Physical Processes in a Transistor |


Читайте также:
  1. A) transistors
  2. Analytical models
  3. Behavioral Implications of Two-Mode Models
  4. Bias Supply and Temperature Compensation for Transistors
  5. Bipolar Junction Transistors
  6. Chapter 10. Binary choice models, tobit model and ML estimation
  7. Chapter 11. Models using time-series data

Fig. 4.9 shows the nonlinear Ebers-Moll model for the n-р-n transistor.

Fig. 4.9. Ebers-Moll model

 

The currents of injection emitter І1 and collector І2 р-n junctions are the managers:

, (4.10)

. (4.11)

Sources of a current α NI1 and αII2 simulate the phenomena of extraction. Parameters αN and αI – are factors of transfer of currents of the transistor in normal and inverse modes.

The Ebers-Moll model more often is used for the analysis of the circuits with CB.

 

For the analysis of the circuits with CE use nonlinear Gummel-Poon model (Fig. 4.10).

Fig. 4.10. Gummel-Poon model

 

The source of a current ICE simulates the phenomena of carry of the minority carriers through base:

, (4.12)

where IS = αNIE0 = αІIC0 – transfer reverse current (saturation) of the transistor.

The sources of a current IBE and IBC simulate the phenomena recombination in base in normal and inverse modes:

, (4.13)

, (4.14)

, . (4.15)

The nonlinear capacities СE and СC are the sums of the barrier and diffusion components of emitter and collector р-n junctions.

In addition to the already defined alpha current gain, αN, the primary parameters include resistances in accord with an a. c. equi­valent circuit of a transistor (Fig. 4.11). This is what is known as the T-equi­valent circuit.

Fig. 4.11. T- equivalent linear circuit of a transistor

 

The emitter resistance rE is the differential resistance pre­sented by the emitter junction. Similarly, rC is the sum of the resistances presented by the collector junction and the collector region, but the latter is negligibly small in comparison with the former. The resistance rB is the series re­sistance of the base.

At high fre­quencies we must also consider the capacitances of the emitter Cde and Cjc collector junctions, and this results in a more elaborate equivalent circuit.

The equivalent circuit derived by applying for a transistor with the common-emitter connection is shown in Fig. 4.12. Here the generator pro­duces a current βIB, and the resistance of the collector junction is substantially smaller in comparison with what it is in the previous equivalent circuit, being rC (1 - α) or rC /(β+1).

Fig. 4.12. T - equivalent linear circuit of a transistor connected in the CE configuration

 

The h -parameters are usually given by ma­nufacturers in specifications and data sheets for transistors. The h -parameters are convenient to measure, and this is an important advantage because reference sources usually quote average values derived by measuring the parameters of a large number of transistors of a given type.

The relations between alternating currents and voltages in a transistor may be expressed in terms of the h -parameters as follows:

UBE=h11EIB+h12EUCE = hieIB + hreUCE, (4.16)

IC = h21EIB + h22EUCE = hfeIB + hoeUCE .

Equations (4.16) apply to the equivalent circuit shown in Fig. 4.13.

Fig. 4.13. Hybrid-parameter equivalent circuit of a transistor (a) and simple circuit (b)

 

For a CE circuit the h -parameters can be defined as follows:

Input impedance

hl1E = ∆UBE /∆IB with UCE = const.

It ranges in value from several hundred ohms to several kilohms.

Reverse voltage feedback ratio

h12E = ∆UBE /∆UCE with IB = const.

It usually is 10-3-10-4 which means that the voltage fed back from output to input is a few thousandths or ten-thousandths of the output voltage.

Forward current gain ratio

h21E = β = ∆IC /∆IB with UCE = const.

It is anywhere from a few tens to several hundreds.

Output admittance

h22E = ∆IC /∆UCE with IB = const.

It is equal to a few tenths or hundredths of a microsiemens so that the output resistance, 1/ h22E, is a few tens of kilohms.

Sometimes a transistor may be represented by an equivalent pi-circuit in which the admittances (Fig. 4.14) are connected to the h -parameters in the following manner:

; gN = βgBE; ; gCE = h22E.

 

Fig. 4.14. Equivalent pi-circuit of a transistor

 

The constant-current generator gNUBE in this equivalent circuit accounts for the amplified current produced in the output circuit.

 


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