2020
DOI: 10.1049/iet-map.2018.5680
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Robust digital predistorter for RF power amplifier linearisation

Abstract: In this study, the authors propose a new numerically stable digital predistorter for the linearisation of RF Power amplifiers. The proposed predistorter is based on the parameterised Gegenbauer polynomials that can be optimised for maximum predistorter efficiency and stability under different input signal distributions. The robustness and the efficiency of the proposed predistorter are experimentally demonstrated and compared to the ones of previously published polynomial model‐based predistorters. The obtaine… Show more

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Cited by 4 publications
(4 citation statements)
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References 15 publications
(22 reference statements)
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“…Digital pre-distortion based on memory polynomial model is one of the popular and efficient models that is used to compensate the PA nonlinearity but can experience the numerical instability problem that reduces the performance of the DPD. To overcome this problem, various methods have been proposed to convert the conventional polynomials to a set of orthogonal basis functions [14], [16]- [19] and thus improve the condition number of the observation matrix. But these orthogonal polynomials have some limitations in signal statistics or some of them are complicated in the calculation [14].…”
Section: Chebyshev Polynomials As the Pre-distorter Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…Digital pre-distortion based on memory polynomial model is one of the popular and efficient models that is used to compensate the PA nonlinearity but can experience the numerical instability problem that reduces the performance of the DPD. To overcome this problem, various methods have been proposed to convert the conventional polynomials to a set of orthogonal basis functions [14], [16]- [19] and thus improve the condition number of the observation matrix. But these orthogonal polynomials have some limitations in signal statistics or some of them are complicated in the calculation [14].…”
Section: Chebyshev Polynomials As the Pre-distorter Modelmentioning
confidence: 99%
“…Although this method improved the DPD performance, it was limited to the input signal values distributed in [0, 1], and the combined LMS and RLS algorithm increased the computational complexity. Manai et al [19] proposed a numerically stable digital pre-distorter based on the Gegenbauer polynomials to linearize the radio frequency (RF) power amplifiers without the IQ impairments compensation. Although the Gegenbauer polynomials were orthogonal and the pre-distorter based on the Gegenbauer basis functions was numerically stable, it worked only on the real-valued variable on the input values of the interval [−1, 1] and only considered the PA nonlinearity while all the other impairments of the transmitter affected on the DPD performance.…”
Section: Introductionmentioning
confidence: 99%
“…Additional efforts related to linearization and spectral regulation have been made for LTE and W-CDMA, a cubic spline (CS) has been developed for a DPD system for the outphasing angles and power level correction applied to Class-F PA for a W-CDMA 5-MHz and an LTE 10-MHz [ 11 ]. Additionally, a numerically stable digital predistorter for RF PA linearization based on Gegenbauer polynomials has been implemented for PA output under 4-channel W-CDMA and LTE drive signals [ 12 ]. An interesting feature to provide real-time prototyping systems for developing new DPD approaches is offered with software-defined radio (SDR), which is a favorable solution to address such problems.…”
Section: Introductionmentioning
confidence: 99%
“…The RLS estimator was dis-cussed in perspective of a transmitter with adaptive digital predistortion for compensating non-linearities in the RF power amplifier. The proposed DPD algorithm in [28] was elaborated on the basis of Gegenbauer polynomials adapted for maximum predistorter effectiveness and steadiness under various input signal conditions. In this research, four popularly accepted algorithms named as Memory Polynomial, Cross-term Memory Polynomial, Generalized Hammerstein and Cross-term Hammerstein are individually analyzed for characterizing RF power amplifier with and without implementation of suitable DPD algorithm under two tone and 16 QAM signals.…”
Section: Introductionmentioning
confidence: 99%