9783540513872-3540513876-Self-Organization and Associative Memory (Springer Series in Information Sciences, 8)

Self-Organization and Associative Memory (Springer Series in Information Sciences, 8)

ISBN-13: 9783540513872
ISBN-10: 3540513876
Edition: 3rd
Author: Teuvo Kohonen
Publication date: 1989
Publisher: Springer
Format: Paperback 327 pages
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Book details

ISBN-13: 9783540513872
ISBN-10: 3540513876
Edition: 3rd
Author: Teuvo Kohonen
Publication date: 1989
Publisher: Springer
Format: Paperback 327 pages

Summary

Self-Organization and Associative Memory (Springer Series in Information Sciences, 8) (ISBN-13: 9783540513872 and ISBN-10: 3540513876), written by authors Teuvo Kohonen, was published by Springer in 1989. With an overall rating of 4.5 stars, it's a notable title among other books. You can easily purchase or rent Self-Organization and Associative Memory (Springer Series in Information Sciences, 8) (Paperback) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

While the present edition is bibliographically the third one of Vol. 8 of the Springer Series in Information Sciences (IS 8), the book actually stems from Vol. 17 of the series Communication and Cybernetics (CC 17), entitled Associative Memory - A System-Theoretical Approach, which appeared in 1977. That book was the first monograph on distributed associative memories, or "content-addressable memories" as they are frequently called, especially in neural-networks research. This author, however, would like to reserve the term "content-addressable memory" for certain more traditional constructs, the memory locations of which are selected by parallel search. Such devices are discussed in Vol. 1 of the Springer Series in Information Sciences, Content-Addressable Memories. This third edition of IS 8 is rather similar to the second one. Two new discussions have been added: one to the end of Chap. 5, and the other (the L VQ 2 algorithm) to the end of Chap. 7. Moreover, the convergence proof in Sect. 5.7.2 has been revised.

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