Hebbian Learning and Negative Feedback Networks

Author:   Colin Fyfe
Publisher:   Springer
ISBN:  

9781848007956


Pages:   404
Publication Date:   10 September 2008
Format:   Undefined
Availability:   Out of stock   Availability explained


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Hebbian Learning and Negative Feedback Networks


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Overview

The central idea of Hebbian Learning and Negative Feedback Networks is that artificial neural networks using negative feedback of activation can use simple Hebbian learning to self-organise so that they uncover interesting structures in data sets. Two variants are considered: the first uses a single stream of data to self-organise. By changing the learning rules for the network, it is shown how to perform Principal Component Analysis, Exploratory Projection Pursuit, Independent Component Analysis, Factor Analysis and a variety of topology preserving mappings for such data sets.

The second variants use two input data streams on which they self-organise. In their basic form, these networks are shown to perform Canonical Correlation Analysis, the statistical technique which finds those filters onto which projections of the two data streams have greatest correlation.

The book encompasses a wide range of real experiments and displays how the approaches it formulates can be applied to the analysis of real problems.

Full Product Details

Author:   Colin Fyfe
Publisher:   Springer
Imprint:   Springer
Dimensions:   Width: 23.40cm , Height: 2.10cm , Length: 15.60cm
Weight:   0.562kg
ISBN:  

9781848007956


ISBN 10:   1848007957
Pages:   404
Publication Date:   10 September 2008
Audience:   General/trade ,  General
Format:   Undefined
Publisher's Status:   Unknown
Availability:   Out of stock   Availability explained

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Reviews

<p>From the reviews of the first edition: <p><p> This book is concerned with developing unsupervised learning procedures and building self organizing network modules that can capture regularities of the environment. the book provides a detailed introduction to Hebbian learning and negative feedback neural networks and is suitable for self-study or instruction in an introductory course. (Nicolae S. Mera, Zentralblatt MATH, Vol. 1069, 2005)


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