Class EF Amplifier
The Evolution of Switch-Mode PA Design
| Amplifier Architecture | Harmonic Impedance Requirement | Bandwidth Capability | Primary Application |
|---|---|---|---|
| Pure Class E | Reactance must be highly specific | Narrow (~5-10%) | Fixed-frequency transmitters |
| Class E/F2 | Exact short (0 ohms) at 2nd harmonic | Very Narrow (<5%) | High-power, fixed frequency |
| Continuous Class EF | A flexible range of reactive values | Broadband (Octave or more) | Frequency-hopping / Multi-band |
In standard amplifier theory, the fundamental voltage and current waveforms are locked in a specific phase relationship. In "Continuous" modes, a mathematical parameter (γ) is introduced. By sweeping γ between -1 and +1, the equations generate an infinite family of voltage and current waveforms that all yield identical theoretical efficiency.
Translating Phase to Impedance:
Because there are infinite valid waveforms, there are infinite valid fundamental and harmonic impedances. As long as the physical matching network's impedance trajectory (plotted on a Smith Chart as frequency changes) stays within the mathematically defined boundaries generated by the γ sweep, the amplifier will survive and operate efficiently across the entire band.
Frequently Asked Questions
Are there other 'Continuous' amplifier classes?
Yes. The breakthrough of continuous mode theory first revolutionized linear amplifiers with the invention of 'Continuous Class F' and 'Continuous Class B/J'. Once the mathematical framework proved that you could map flexible design spaces for linear amplifiers, researchers applied the exact same mathematics to switch-mode amplifiers, resulting in the Continuous Class EF family.
Does Continuous Class EF sacrifice efficiency for bandwidth?
Theoretically, no. The equations dictate that every point within the continuous design space yields the exact same maximum efficiency. However, practically, yes. Real-world transistors have nonlinear parasitic capacitances that change with voltage. Because the voltage waveform's shape changes as you move through the continuous space across the frequency band, the practical efficiency will fluctuate slightly (e.g., dropping from 85% to 75% at the band edges).
How do you design a Continuous Class EF network?
It cannot be done easily with standard Smith Chart tuning. It requires advanced EDA software (like Keysight ADS or AWR Microwave Office). Engineers use mathematical equations to plot the valid continuous impedance space as "target contours" on the Smith Chart. They then run optimization algorithms to synthesize a physical microstrip network that snakes its impedance curve perfectly through the center of those target contours from the lowest to the highest frequency.