A new continuous Class‐E mode based on the general theory of high‐efficiency continuous power amplifier

Summary By multiplying with the continuous factor (CF), the conventional Class‐ F/F−1, Class‐J power amplifier (PA) can be expanded to their corresponding continuous modes, resulting in a great degree of freedom for broadband design. However, this method can hardly apply to other types of PAs. In vi...

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Bibliographic Details
Published inInternational journal of circuit theory and applications Vol. 52; no. 1; pp. 65 - 78
Main Authors Wei, Xuepeng, Luo, Yonglun, Wu, Yulan, Yuan, Guoqing, Chang, Rong, Hong, Guoping
Format Journal Article
LanguageEnglish
Published Bognor Regis Wiley Subscription Services, Inc 01.01.2024
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Summary:Summary By multiplying with the continuous factor (CF), the conventional Class‐ F/F−1, Class‐J power amplifier (PA) can be expanded to their corresponding continuous modes, resulting in a great degree of freedom for broadband design. However, this method can hardly apply to other types of PAs. In view of this problem, the continuous mode is deeply analyzed from the perspective of equation solving for the first time, and a general theory for high‐efficiency broadband continuous PA design is proposed. In this theory, the continuous impedance space does not rely on a mapping relationship achieved by multiplying with the CF, but on a direct solution of the high‐efficiency equations to obtain the broadband design space. This approach is simpler and has the potential to provide greater design space. As a validation, this theory is used for the analysis of Class‐E PAs and a new continuous Class‐E (NC‐E) PA is presented. With knee‐point voltage and finite harmonics taken into account, this type of PA greatly expands the broadband design space of Class‐E PAs and also has the advantage of harmonic matching. The NC‐E PA is designed and manufactured using GaN HEMT CGH40010F, which achieves 40.6–41.6 dBm output power and 66.2%–74.2% drain efficiency (DE) in the frequency band of 2.5–3.8 GHz. The continuous theory is analyzed from the perspective of equation solving in this paper. With the boundary conditions in time domain and the high‐efficiency linear equations in frequency domain, the high‐efficiency design space can be can be expressed directly using the solution space of the system of equations.
ISSN:0098-9886
1097-007X
DOI:10.1002/cta.3750