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Nonlinear equalization of Hammerstein OFDM systems

Nonlinear equalization of Hammerstein OFDM systems
Nonlinear equalization of Hammerstein OFDM systems
A practical orthogonal frequency-division multiplexing (OFDM) system can generally be modelled by the Hammerstein system that includes the nonlinear distortion effects of the high power amplifier (HPA) at transmitter. In this contribution, we advocate a novel nonlinear equalization scheme for OFDM Hammerstein systems. We model the nonlinear HPA, which represents the static nonlinearity of the OFDM Hammerstein channel, by a B-spline neural network, and we develop a highly effective alternating least squares algorithm for estimating the parameters of the OFDM Hammerstein channel, including channel impulse response coefficients and the parameters of the B-spline model. Moreover, we also use another B-spline neural network to model the inversion of the HPA’s nonlinearity, and the parameters of this inverting B-spline model can easily be estimated using the standard least squares algorithm based on the pseudo training data obtained as a byproduct of the Hammerstein channel identification. Equalization of the OFDM Hammerstein channel can then be accomplished by the usual one-tap linear equalization as well as the inverse B-spline neural network model obtained. The effectiveness of our nonlinear equalization scheme for OFDM Hammerstein channels is demonstrated by simulation results.
b-spline neural networks, de boor algorithm, equalization, hammerstein channel, nonlinear high power amplifier, orthogonal frequency-division multiplexing
1053-587X
5629-5639
Hong, Xia
e6551bb3-fbc0-4990-935e-43b706d8c679
Chen, Sheng
9310a111-f79a-48b8-98c7-383ca93cbb80
Gong, Yu
afbb8cbf-2f34-4430-9647-a718c7b49bdc
Harris, Chris J.
c4fd3763-7b3f-4db1-9ca3-5501080f797a
Hong, Xia
e6551bb3-fbc0-4990-935e-43b706d8c679
Chen, Sheng
9310a111-f79a-48b8-98c7-383ca93cbb80
Gong, Yu
afbb8cbf-2f34-4430-9647-a718c7b49bdc
Harris, Chris J.
c4fd3763-7b3f-4db1-9ca3-5501080f797a

Hong, Xia, Chen, Sheng, Gong, Yu and Harris, Chris J. (2014) Nonlinear equalization of Hammerstein OFDM systems. IEEE Transactions on Signal Processing, 62 (21), 5629-5639. (doi:10.1109/TSP.2014.2355773).

Record type: Article

Abstract

A practical orthogonal frequency-division multiplexing (OFDM) system can generally be modelled by the Hammerstein system that includes the nonlinear distortion effects of the high power amplifier (HPA) at transmitter. In this contribution, we advocate a novel nonlinear equalization scheme for OFDM Hammerstein systems. We model the nonlinear HPA, which represents the static nonlinearity of the OFDM Hammerstein channel, by a B-spline neural network, and we develop a highly effective alternating least squares algorithm for estimating the parameters of the OFDM Hammerstein channel, including channel impulse response coefficients and the parameters of the B-spline model. Moreover, we also use another B-spline neural network to model the inversion of the HPA’s nonlinearity, and the parameters of this inverting B-spline model can easily be estimated using the standard least squares algorithm based on the pseudo training data obtained as a byproduct of the Hammerstein channel identification. Equalization of the OFDM Hammerstein channel can then be accomplished by the usual one-tap linear equalization as well as the inverse B-spline neural network model obtained. The effectiveness of our nonlinear equalization scheme for OFDM Hammerstein channels is demonstrated by simulation results.

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Published date: 1 November 2014
Keywords: b-spline neural networks, de boor algorithm, equalization, hammerstein channel, nonlinear high power amplifier, orthogonal frequency-division multiplexing
Organisations: Southampton Wireless Group

Identifiers

Local EPrints ID: 369926
URI: http://eprints.soton.ac.uk/id/eprint/369926
ISSN: 1053-587X
PURE UUID: 0486210a-6163-4590-acb5-4ab1192817b2

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Date deposited: 14 Oct 2014 09:56
Last modified: 14 Mar 2024 18:10

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Contributors

Author: Xia Hong
Author: Sheng Chen
Author: Yu Gong
Author: Chris J. Harris

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