2020
DOI: 10.1109/tsp.2020.2997951
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Stabilization of a Modified LMS Algorithm for Canceling Nonlinear Memory Effects

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Cited by 7 publications
(3 citation statements)
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“…• To eliminate the factor of high sampling rates and hardware complexities of black-box signal processors, effective [33], [34], [175], [206]- [208] [31], [209], [210] [35], [36] Array-Based APD [57], [176], [177], [199] LUT-Based DPD [76], [133], [138], [180], [181] Adaptive DPD [39], [60], [66], [100], [134], [182]- [191] For Standalone PA [66], [194]- [196] For MIMO Systems [38], [197] [57], [68], [192], [197]- [200] [52], [109], [192], [193], [201]- [205] Fig. 7.…”
Section: Summary and Lessons Learnedmentioning
confidence: 99%
See 1 more Smart Citation
“…• To eliminate the factor of high sampling rates and hardware complexities of black-box signal processors, effective [33], [34], [175], [206]- [208] [31], [209], [210] [35], [36] Array-Based APD [57], [176], [177], [199] LUT-Based DPD [76], [133], [138], [180], [181] Adaptive DPD [39], [60], [66], [100], [134], [182]- [191] For Standalone PA [66], [194]- [196] For MIMO Systems [38], [197] [57], [68], [192], [197]- [200] [52], [109], [192], [193], [201]- [205] Fig. 7.…”
Section: Summary and Lessons Learnedmentioning
confidence: 99%
“…Meanwhile, the probability of instability due to the inevitable estimation errors during a longer estimate process or the mutual differences in the PD models is an important design challenge in providing LMS stability for realtime applications. Reference [191] expanded the study on LMS-based ADPD iteration to include signal-dependent noise (SDN) effects on the nonlinear memory-induced output weight vector. Since the SDN is accumulated in large iterations and causes divergence or matrix ill-conditioning, it is also well known from the authors' illustration that the reduced sampling rates are the initial source of SDN (or aliasing effects), as the cut-off frequency of the RX low-pass filter lies close to the first Nyquist zone.…”
Section: ) Adaptive Dpd (Adpd)mentioning
confidence: 99%
“…The straightforward steps of the least mean square (LMS) adaptive algorithm in weights update together with its fast convergence (if optimum step-size is selected), made it a very popular filtering algorithm. However, its convergence rate is easily affected by the spread of the eigenvalue of the autocorrelation matrix of the tap-input vector [9][10][11][12][13].…”
Section: Introductionmentioning
confidence: 99%