Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems

One of the biggest power consuming devices in wireless communications system is the Power Amplifier (PA) which amplifies signals non-linearly when operating in real-world systems. The negative effects of PA non-linearity are energy inefficiency, amplitude and phase distortion. The increases in trans...

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Main Authors: Choo, Hong Ning, Abdul Latiff, Nurul Adilah, Varahram, Pooria, Mohd Ali, Borhanuddin
Format: Article
Language:English
Published: Universiti Putra Malaysia Press 2017
Online Access:http://psasir.upm.edu.my/id/eprint/55844/1/6-JTS%28S%29-0082-2016-4thProof.pdf
http://psasir.upm.edu.my/id/eprint/55844/
http://www.pertanika.upm.edu.my/Pertanika%20PAPERS/JST%20Vol.%2025%20(S)%20Jan.%202017/6-JTS(S)-0082-2016-4thProof.pdf
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Institution: Universiti Putra Malaysia
Language: English
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spelling my.upm.eprints.558442017-07-05T04:02:40Z http://psasir.upm.edu.my/id/eprint/55844/ Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems Choo, Hong Ning Abdul Latiff, Nurul Adilah Varahram, Pooria Mohd Ali, Borhanuddin One of the biggest power consuming devices in wireless communications system is the Power Amplifier (PA) which amplifies signals non-linearly when operating in real-world systems. The negative effects of PA non-linearity are energy inefficiency, amplitude and phase distortion. The increases in transmission speed in present day communication technology introduces Memory Effects, where signal spreading happens at the PA output, thus causing overhead in signal processing at the receiver side. PA Linearization is therefore required to counter the non-linearity and Memory Effects. Digital Pre-distortion (DPD) is one of the outstanding PA Linearization methods in terms of its strengths in implementation simplicity, bandwidth, efficiency, flexibility and cost. DPD pre-distorts the input signal, using an inversed model function of the PA. Modelling of the PA is therefore vital in DPD, where the Memory Polynomial Method (MP) is used to model the PA with memory effects. In this paper, the MP method is improved in Memory Polynomial using Binomial Reduction method (MPB-imag-2k). The method is simulated using a modelled ZVE-8G Power Amplifier and sampled 4G (LTE) signals. It was found MPB-imag-2k is capable of achieving comparable anti-scattering/anti-distortion in MP for non-linearity order of 3, memory depth of 3 and pre-amplifier gain of 2. Universiti Putra Malaysia Press 2017 Article PeerReviewed application/pdf en http://psasir.upm.edu.my/id/eprint/55844/1/6-JTS%28S%29-0082-2016-4thProof.pdf Choo, Hong Ning and Abdul Latiff, Nurul Adilah and Varahram, Pooria and Mohd Ali, Borhanuddin (2017) Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems. Pertanika Journal of Science & Technology, 25 (spec. Jan.). pp. 49-58. ISSN 0128-7680; ESSN: 2231-8526 http://www.pertanika.upm.edu.my/Pertanika%20PAPERS/JST%20Vol.%2025%20(S)%20Jan.%202017/6-JTS(S)-0082-2016-4thProof.pdf
institution Universiti Putra Malaysia
building UPM Library
collection Institutional Repository
continent Asia
country Malaysia
content_provider Universiti Putra Malaysia
content_source UPM Institutional Repository
url_provider http://psasir.upm.edu.my/
language English
description One of the biggest power consuming devices in wireless communications system is the Power Amplifier (PA) which amplifies signals non-linearly when operating in real-world systems. The negative effects of PA non-linearity are energy inefficiency, amplitude and phase distortion. The increases in transmission speed in present day communication technology introduces Memory Effects, where signal spreading happens at the PA output, thus causing overhead in signal processing at the receiver side. PA Linearization is therefore required to counter the non-linearity and Memory Effects. Digital Pre-distortion (DPD) is one of the outstanding PA Linearization methods in terms of its strengths in implementation simplicity, bandwidth, efficiency, flexibility and cost. DPD pre-distorts the input signal, using an inversed model function of the PA. Modelling of the PA is therefore vital in DPD, where the Memory Polynomial Method (MP) is used to model the PA with memory effects. In this paper, the MP method is improved in Memory Polynomial using Binomial Reduction method (MPB-imag-2k). The method is simulated using a modelled ZVE-8G Power Amplifier and sampled 4G (LTE) signals. It was found MPB-imag-2k is capable of achieving comparable anti-scattering/anti-distortion in MP for non-linearity order of 3, memory depth of 3 and pre-amplifier gain of 2.
format Article
author Choo, Hong Ning
Abdul Latiff, Nurul Adilah
Varahram, Pooria
Mohd Ali, Borhanuddin
spellingShingle Choo, Hong Ning
Abdul Latiff, Nurul Adilah
Varahram, Pooria
Mohd Ali, Borhanuddin
Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems
author_facet Choo, Hong Ning
Abdul Latiff, Nurul Adilah
Varahram, Pooria
Mohd Ali, Borhanuddin
author_sort Choo, Hong Ning
title Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems
title_short Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems
title_full Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems
title_fullStr Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems
title_full_unstemmed Memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems
title_sort memory polynomial with binomial reduction in digital pre-distortion for wireless communication systems
publisher Universiti Putra Malaysia Press
publishDate 2017
url http://psasir.upm.edu.my/id/eprint/55844/1/6-JTS%28S%29-0082-2016-4thProof.pdf
http://psasir.upm.edu.my/id/eprint/55844/
http://www.pertanika.upm.edu.my/Pertanika%20PAPERS/JST%20Vol.%2025%20(S)%20Jan.%202017/6-JTS(S)-0082-2016-4thProof.pdf
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