Mitchinson, B. and Harrison, R.F. (2000) Digital Communications Channel Equalisation Using the Kernel Adaline. Research Report. ACSE Research Report 768 . Department of Automatic Control and Systems Engineering
Abstract
For transmission of digital signals over a linear channel with additive white gaussian noise, it has been shown that the optimal symbol decision equaliser is non-linear. The Kernel Adaline algorithm, a non-linear generalisation of Widrow's and Hoff's Adaline, has been shown to be capable of learning arbitrary non-linear decision boundaries, whilst retaining the desirable convergence properties of the linear Adaline. This work investigates the use of the Kernel Adaline as equaliser for such channels. It is shown that the Kernel Adaline performs comparably to the Bayesian optimal equaliser for these channels, and further has something to offer even if the channel noise is non-white.
Metadata
Item Type: | Monograph |
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Authors/Creators: |
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Copyright, Publisher and Additional Information: | The Department of Automatic Control and Systems Engineering research reports offer a forum for the research output of the academic staff and research students of the Department at the University of Sheffield. Papers are reviewed for quality and presentation by a departmental editor. However, the contents and opinions expressed remain the responsibility of the authors. Some papers in the series may have been subsequently published elsewhere and you are advised to cite the later published version in these instances. |
Dates: |
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Institution: | The University of Sheffield |
Academic Units: | The University of Sheffield > Faculty of Engineering (Sheffield) > Department of Automatic Control and Systems Engineering (Sheffield) > ACSE Research Reports |
Depositing User: | MRS ALISON THERESA BARNETT |
Date Deposited: | 19 Mar 2015 12:21 |
Last Modified: | 29 Oct 2016 04:23 |
Status: | Published |
Publisher: | Department of Automatic Control and Systems Engineering |
Series Name: | ACSE Research Report 768 |
Open Archives Initiative ID (OAI ID): | oai:eprints.whiterose.ac.uk:84348 |