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Negative Resistance and Transistor StabilityAuthor: Leonard Krugman Consider the general expression for input resistance
Expanding equation 3-42, rcre + rcrb + rbre + rb2 > rhrm + rb2 Dividing through by rb
This equation emphasizes the importance of the backward transfer resistance rb, since when rb = 0, the transistor must have a positive input resistance. On the other hand, if the value of rb is increased by adding external resistance, it is possible to reach a condition where a normally positive input resistance becomes negative. Notice, however, that increasing the total base resistance eventually causes the input resistance to become negative only if re + rc is less than rm. In the case of the junction transistor, rc is always greater than rm, and increasing the base resistance cannot produce a negative input resistance. The conditions for negative output resistance are obtained similarly. In the general output resistance equation,
the output resistance ro is positive provided that r22 is greater than This condition for stability is most difficult to meet when the generator resistance is equal to zero. For the transistor to be stable under this condition, rnr22 again must be greater than r12r21. The same stability factor and equations then exist for both the input and output resistances. It is evident, then, that one method of fabricating a transistor oscillator is by adding sufficient resistance to the base arm. Typical circuits incorporating this principle will be considered in Chapter 6.
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