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Stability properties of neural networks
Book Chapter
Fuller, EJ, Yerramalla, SK, Cukic, B. (2006). Stability properties of neural networks .
97-108. 10.1007/0-387-29485-6_5
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Fuller, EJ, Yerramalla, SK, Cukic, B. (2006). Stability properties of neural networks .
97-108. 10.1007/0-387-29485-6_5
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Overview
cited authors
Fuller, EJ; Yerramalla, SK; Cukic, B
authors
Fuller, Edgar
abstract
Lyapunov theory is a powerful tool for understanding the stability of neural networks. Once a measure of error is defined for the system, suitable Lyapunov functions can be described which then provide a rigorous characterization of network behavior across all of the possible set of states for the network for which the Lyapunov function is defined. In combination with probabilistic methods such as those of Schumann and Gupta [Schumann 2003], a high degree of reliability may be obtained for systems that integrate neural networks into their structure. © 2006 Springer Science+Business Media, Inc.
publication date
December 1, 2006
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Digital Object Identifier (DOI)
https://doi.org/10.1007/0-387-29485-6_5
Additional Document Info
start page
97
end page
108