Digital Predistortion for Power Amplifiers in Hybrid MIMO Systems with Antenna Subarrays
We consider digital predistortion (DPD) for linearizing power amplifiers (PAs) of hybrid MIMO systems with subarrays. Designing such a DPD scheme is difficult because one DPD should linearize all PAs of a subarray whose beamforming coefficients are time-varying. We develop an adaptive DPD technique...
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Published in | 2015 IEEE 81st Vehicular Technology Conference (VTC Spring) pp. 1 - 5 |
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Main Authors | , , , , , , |
Format | Conference Proceeding |
Language | English |
Published |
IEEE
01.05.2015
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Subjects | |
Online Access | Get full text |
ISSN | 1550-2252 |
DOI | 10.1109/VTCSpring.2015.7145777 |
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Abstract | We consider digital predistortion (DPD) for linearizing power amplifiers (PAs) of hybrid MIMO systems with subarrays. Designing such a DPD scheme is difficult because one DPD should linearize all PAs of a subarray whose beamforming coefficients are time-varying. We develop an adaptive DPD technique for each subarray based on direct learning method minimizing the sum of squared errors between the input and output signals of PAs. Use of the least mean square (LMS) Newton algorithm is proposed to adaptively control the DPD parameters. It is shown that the proposed DPD can simultaneously linearize multiple PAs in a subarray irrespective of its beamforming coefficients. Computer simulation results demonstrate that the proposed scheme can perform better than an alternative scheme that designs the DPD based on one of the PA outputs and uses the resulting DPD for all PAs of the subarray. |
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AbstractList | We consider digital predistortion (DPD) for linearizing power amplifiers (PAs) of hybrid MIMO systems with subarrays. Designing such a DPD scheme is difficult because one DPD should linearize all PAs of a subarray whose beamforming coefficients are time-varying. We develop an adaptive DPD technique for each subarray based on direct learning method minimizing the sum of squared errors between the input and output signals of PAs. Use of the least mean square (LMS) Newton algorithm is proposed to adaptively control the DPD parameters. It is shown that the proposed DPD can simultaneously linearize multiple PAs in a subarray irrespective of its beamforming coefficients. Computer simulation results demonstrate that the proposed scheme can perform better than an alternative scheme that designs the DPD based on one of the PA outputs and uses the resulting DPD for all PAs of the subarray. |
Author | Seongjin Kim Youngwook Sirl Soonil Hong Sangil Lee Minhyun Kim Eui-Rim Jeong Lee, Yong H. |
Author_xml | – sequence: 1 surname: Sangil Lee fullname: Sangil Lee email: lsi5555@stein.kaist.ac.kr organization: Dept. of Electr. Eng., KAIST, Daejeon, South Korea – sequence: 2 surname: Minhyun Kim fullname: Minhyun Kim email: mhkim@stein.kaist.ac.kr organization: Dept. of Electr. Eng., KAIST, Daejeon, South Korea – sequence: 3 surname: Youngwook Sirl fullname: Youngwook Sirl email: yos@stein.kaist.ac.kr organization: Dept. of Electr. Eng., KAIST, Daejeon, South Korea – sequence: 4 surname: Eui-Rim Jeong fullname: Eui-Rim Jeong email: erjeong@hanbat.ac.kr organization: Dept. of Inf. & Commun., Hanbat Nat. Univ., Daejeon, South Korea – sequence: 5 surname: Soonil Hong fullname: Soonil Hong email: hongsi110@nate.com organization: Dept. of Inf. & Commun., Hanbat Nat. Univ., Daejeon, South Korea – sequence: 6 surname: Seongjin Kim fullname: Seongjin Kim email: kimsjkia@stein.kaist.ac.kr organization: Dept. of Electr. Eng., KAIST, Daejeon, South Korea – sequence: 7 givenname: Yong H. surname: Lee fullname: Lee, Yong H. email: yohlee@kaist.ac.kr organization: Dept. of Electr. Eng., KAIST, Daejeon, South Korea |
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Snippet | We consider digital predistortion (DPD) for linearizing power amplifiers (PAs) of hybrid MIMO systems with subarrays. Designing such a DPD scheme is difficult... |
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SubjectTerms | Adaptation models Antennas Array signal processing Least squares approximations MIMO Radio frequency Training |
Title | Digital Predistortion for Power Amplifiers in Hybrid MIMO Systems with Antenna Subarrays |
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