Fuzzy associative memories based on subsethood and similarity measures with applications to speaker identification

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Abstract

Recently, we presented a non-distributive fuzzy associative memory (FAM) called the Kosko subsethood FAM, for short KS-FAM. This model can be classified as a morphological neural network because it is based on computing the degree of fuzzy inclusion or subsethood of patterns and this operation can be considered an erosion in fuzzy mathematical morphology. In this paper, we introduce a whole range of extensions of the KS-FAM called S-FAMs, dual S-FAMs, and SM-FAMs. Here, the acronyms S-FAM and SM-FAM stand for respectively subsethood FAM and similarity measure FAM. The new models share some properties with the KS-FAM such as unlimited absolute storage capacity and a small number of spurious memories. The paper finishes some experimental results concerning the problem of text-independent speaker identification. For comparative purposes, we included the recognition rates obtained by some well-known classifiers from the literature. © 2012 Springer-Verlag.

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APA

Esmi, E., Sussner, P., Valle, M. E., Sakuray, F., & Barros, L. (2012). Fuzzy associative memories based on subsethood and similarity measures with applications to speaker identification. In Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics) (Vol. 7209 LNAI, pp. 479–490). https://doi.org/10.1007/978-3-642-28931-6_46

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