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Distortion mitigation for 100 and 250 MHz discrete supply modulation of a three-stage K-band MMIC PA

Published online by Cambridge University Press:  01 July 2020

Maxwell Robert Duffy*
Affiliation:
Department of Electrical, Computer, and Energy Engineering, University of Colorado Boulder, Boulder, CO80309, Morocco
*
Author for correspondence: Maxwell Robert Duffy, E-mail: maxwell.duffy@colorado.edu
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Abstract

This paper presents a high-efficiency linear GaN K-band transmitter for broadband high peak-average power ratio (PAPR) signals. A GaN MMIC 18.5–24 GHz three-stage power amplifier with over 4 W peak output power, 20 dB saturated gain, and 40% peak PAE is supply-modulated with a four-level discrete dynamic supply GaN MMIC. For 100 MHz signals with ${\rm PAPR}\gt 10\, {\rm dB}$, we demonstrate an average efficiency improvement from 14 to 20% with a simultaneous linearity improvement in noise power ratio (NPR) from 23 to 26 dB through a shaping function focused on gain linearization. For 250 MHz signal bandwidth, there is no observed degradation in NPR and the efficiency is improved by 5 percentage points. For discrete supply modulation, the switching transients between levels are experimentally investigated for wideband signals.

Information

Type
Research Paper
Copyright
Copyright © Cambridge University Press and the European Microwave Association 2020
Figure 0

Fig. 1. Fabricated GaN MMICs: (a) K-band amplifier (4 mm$\times$2 mm) and (b) four-level discrete supply modulator (5.4 mm$\times$2.6 mm).

Figure 1

Fig. 2. Block diagram of supply-modulated transmitter with a dynamic drain voltage $V_{\rm D}$ on the second and third stage of a three-stage PA, while the first-stage supply is static ($V_{\rm D1} = {\rm const}$). The three gates are statically biased.

Figure 2

Fig. 3. Amplifier performance at 19.8 GHz with a 50 MHz noise-like signal for $V_{\rm D}$ = {10,12,14,16,18,20} V. Performance is shown over $P_{\rm out}$ for (a) PAE, (b) gain, and (c) NPR.

Figure 3

Fig. 4. Measured (a) PAE, (b) gain, and (c) NPR at 19.8 GHz with $V_{\rm D} = 20\, {\rm V}$ for noise-like signal bandwidths = {10,50,100,200,250} MHz as a function of $P_{\rm out}$.

Figure 4

Fig. 5. (a) Block diagram of test setup. Gate bias voltages 1, 2, and 3 are independently set. Drain supply voltage $V_{{\rm D1}}$ is static, while dynamic drain voltages $V_{{\rm D2}} = V_{{\rm D3}}$ are provided by a four-level tracker controlled by a bit pattern generator (BPG) that commutates four external voltages, $V_{{\rm DC1}}\comma\; \, V_{{\rm DC2}}\comma\; \, V_{{\rm DC3}}$, and $V_{{\rm DC4}}$. (b) Photograph of test setup. Multi-level driver (MLD), discrete supply modulator (DSM), power amplifier (PA), and bias board (BB) are explicitly labeled.

Figure 5

Fig. 6. Measurement results for three cases: supply modulation of a 50 MHz signal, supply modulation of a 100 MHz signal, and a static supply for a 100 MHz signal. The 100 MHz supply modulation case shows a degradation in NPR while maintaining gain and PAE compared to the 50 MHz case.

Figure 6

Fig. 7. Probability density functions (PDF) of different $V_{\rm D}$s for $P_{\rm in} = -2\, {\rm dBm}$, shown for a (a) 10 MHz, (b) 50 MHz, and (c) a 100 MHz signal. As the signal bandwidth increases, the minimum pulse width of the DSM (8 ns) results in the different $V_{\rm D}$ values blending together.

Figure 7

Fig. 8. Time domain drain voltage waveforms for discrete supply modulation of a 50 MHz noise-like signal with an infinite switching speed, a minimum pulse width of 8 and 16 ns.

Figure 8

Fig. 9. Measured supply modulation performance at 19.8 GHz for a minimum pulse width={8,16} ns showing (a,c) AM/AM and (b,d) AM/PM, respectively, for a 50 MHz NPR for $P_{\rm in} = -2\, {\rm dBm}$ and $P_{\rm out} = 30\, {\rm dBm}$. Points are colored based on which drain voltage level $V_{\rm D}$ is active for a given input. The lower minimum pulse width case has a tighter spread of points and the individual levels are clearly separated. For the higher minimum pulse width case, the points are more spread out and the different levels blend together. The composite trendline also is not as well matched to the individual-level trendlines.

Figure 9

Fig. 10. (a) Spectrum at $P_{\rm out} = 28\, {\rm dBm}$ with a 10 MHz NPR signal for a static supply and discrete supply modulation. (b) Spectrum with original NPR signal subtracted, showing more clearly the distortion.

Figure 10

Fig. 11. Gain and phase of the amplifier driven with a $\overline {P}_{\rm in} = -2\, {\rm dBm}$ CW signal at 19.8 GHz. The drain is modulated with a staircase using four equally spaced voltages between 10 and 20 V.

Figure 11

Fig. 12. Relative amplitude and phase ripple for each of the six switching transitions of Fig. 11 as a function of $\overline {P}_{\rm in}$. (a) Voltage amplitude ripple, (b) phase ripple.

Figure 12

Fig. 13. Amplifier performance for a 100 MHz NPR signal at 19.8 GHz for a static supply and DSM with two-, three-, and four-levels with a minimum drain voltage of 16 V and a maximum drain voltage of 20 V. Performance is shown over $P_{\rm out}$ for (a) PAE (efficiency measurements without driver losses are lines while those including driver losses have markers), (b) gain, and (c) NPR.

Figure 13

Fig. 14. Amplifier performance for a 250 MHz NPR signal at 19.8 GHz for a static supply and DSM a three-level DSM using a minimum voltage of 15,16, and 17 V for a maximum voltage of 20 V. Performance is shown over $P_{\rm out}$ for (a) PAE (efficiency measurements without driver losses are lines while those including driver losses have markers), (b) gain, and (c) NPR.