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This article is cited in 2 scientific papers (total in 2 papers)
MATHEMATICAL MODELING AND NUMERICAL SIMULATION
Stochastic optimization in digital pre-distortion of the signal
A. V. Alpatova, E. A. Petersb, D. A. Pasechnyukc, A. M. Raigorodskiic a Samara Lyceum of information technologies (Basic school of the RAS),
14a Bol’nichnaya st., Samara, 443096, Russia
b CCSETC at KuzSTU «UnicUm»,
117 Krasnoarmeyskaya st., Kemerovo, 650000, Russia
c Moscow Institute of Physics and Technology,
9 Institutskiy per., Dolgoprudny, Moscow Region, 141701, Russia
Abstract:
In this paper, we test the performance of some modern stochastic optimization methods and practices with respect to the digital pre-distortion problem, which is a valuable part of processing signal on base stations providing wireless communication. In the first part of our study, we focus on the search for the best performing method and its proper modifications. In the second part, we propose the new, quasi-online, testing framework that allows us to fit our modeling results with the behavior of real-life DPD prototype, retest some selected of practices considered in the previous section and approve the advantages of the method appearing to be the best under real-life conditions. For the used model, the maximum achieved improvement in depth is 7 % in the standard regime and 5 % in the online regime (metric itself is of logarithmic scale). We also achieve a halving of the working time preserving 3 % and 6 % improvement in depth for the standard and online regime, respectively. All comparisons are made to the Adam method, which was highlighted as the best stochastic method for DPD problem in [Pasechnyuk et al., 2021], and to the Adamax method, which is the best in the proposed online regime.
Keywords:
digital pre-distortion, signal processing, stochastic optimization, online learning.
Received: 15.01.2022 Accepted: 13.02.2022
Citation:
A. V. Alpatov, E. A. Peters, D. A. Pasechnyuk, A. M. Raigorodskii, “Stochastic optimization in digital pre-distortion of the signal”, Computer Research and Modeling, 14:2 (2022), 399–416
Linking options:
https://www.mathnet.ru/eng/crm975 https://www.mathnet.ru/eng/crm/v14/i2/p399
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