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Radio Frequency Integrated Circuit Design - Webs

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276 <strong>Radio</strong> <strong>Frequency</strong> <strong>Integrated</strong> <strong>Circuit</strong> <strong>Design</strong><br />

Eventually, with increasing signal amplitude, the effective g m will decrease to<br />

the point where it just compensates for the losses in the circuit and the amplitude<br />

of the oscillator will stabilize.<br />

The saturation and cutoff linearity constraint will also put a practical limit<br />

on the maximum power that can be obtained from an oscillator. After reaching<br />

this limit, increasing the bias current will have very little effect on the output<br />

swing. Although increasing the current causes the small-signal g m to rise, this<br />

just tends to ‘‘square up’’ the signal rather than to increase its amplitude.<br />

Looking at the common-base or common-collector Colpitts oscillators as<br />

shown in Figure 8.10, it can be seen how this effect works on the circuit<br />

waveforms in Figures 8.28 and 8.29. In the case of the common-base circuit,<br />

when vc is at the bottom of its swing, v ce tends to be very small, causing the<br />

base collector junction to be forward biased. This also tends to make v be quite<br />

large. These two conditions together cause the transistor to go into saturation.<br />

When vc reaches the top of its swing, v be gets very small and this drives the<br />

Figure 8.28 Waveforms for a common-collector oscillator that is heavily voltage-limited.<br />

Figure 8.29 Waveforms for a common-base oscillator that is heavily voltage-limited.

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