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Radio Frequency Integrated Circuit Design - Webs

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Power Amplifiers<br />

stabilization. Then input power was swept to determine the power level at<br />

which the current went to zero. This power was used as a starting point for<br />

several iterations of sweeps of load pull and input power used to determine the<br />

optimal output load and the required input power. The transistor current crosses<br />

zero for an input power of about 8 dBm, as shown in Figure 10.18. The load<br />

pull shown in Figure 10.19 indicated the optimal load should be 9 + j7.6. This<br />

is a little bit lower than the predicted 15.6�, explained largely by the reduced<br />

voltage swing compared to that predicted. The inductive portion of the load<br />

( j7.6) accounts largely for the transistor output capacitance. The sweeps of<br />

Pout and power-added efficiency versus P in shown in Figure 10.20 shows that<br />

1-dB compression occurs at an input power of about 9 or 10 dBm and that<br />

power-added efficiency is just over 30% at an input power of 8 dBm, rising to<br />

about 42% at 10 dBm. The output power is about 23 dBm as required.<br />

Several differences can be seen between this simulation and simple theory.<br />

The simple equations were derived assuming that output voltage swings from<br />

0 to 6V. This does not happen, and thus power is a little bit low. This also<br />

directly leads to a lower optimal load impedance than was initially calculated.<br />

In this example, ideal models were used for passives and packaging. Obviously,<br />

realistic models would have resulted in a reduction in efficiency.<br />

Figure 10.18 Voltage and current waveforms for input power levels of 8, 9, and 10 dBm.<br />

365

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