Download PDF by Barbara Hammer, Andrej Gisbrecht, Alexander Schulz (auth.),: Advances in Self-Organizing Maps: 9th International

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By Barbara Hammer, Andrej Gisbrecht, Alexander Schulz (auth.), Pablo A. Estévez, José C. Príncipe, Pablo Zegers (eds.)

ISBN-10: 3642352294

ISBN-13: 9783642352294

ISBN-10: 3642352308

ISBN-13: 9783642352300

Self-organizing maps (SOMs) have been constructed via Teuvo Kohonen within the early eighties. considering the fact that then greater than 10,000 works were according to SOMs. SOMs are unsupervised neural networks worthwhile for clustering and visualization reasons. Many SOM purposes were built in engineering and technology, and different fields.

This publication comprises refereed papers offered on the 9th Workshop on Self-Organizing Maps (WSOM 2012) held on the Universidad de Chile, Santiago, Chile, on December 12-14, 2012. The workshop introduced jointly researchers and practitioners within the box of self-organizing structures. one of the publication chapters there are very good examples of using SOMs in agriculture, desktop technology, facts visualization, well-being platforms, economics, engineering, social sciences, textual content and snapshot research, and time sequence research. different chapters current the newest theoretical paintings on SOMs in addition to studying Vector Quantization (LVQ) equipment.

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Extra resources for Advances in Self-Organizing Maps: 9th International Workshop, WSOM 2012 Santiago, Chile, December 12-14, 2012 Proceedings

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3 Cm = αj γΦ (v, vj ) . (29) j=1 Kernel PCA and Hebbian Learning Kernel Hebbian learning based on the Oja-lerning rule (1) was proposed in [12]. It is carried out implicitly in the Hilbert space H such that the coefficient vector α in (22) is iteratively determined using the Gram-matrix Gm from (16). This approach can be transferred to the kernel Banach space problem in a straightforwad manner by replacing, in the terms containing Gm , the respective parts by Mm from (26). Due to the lack of space we drop the explicit formulation and follow a different route: We consider the mapping Ψ for RKHS and RKBS in the following.

Villa-Vialaneix, and M. Cottrell 5. : How to use the Kohonen algorithm to simultaneously analyse individuals in a survey. Neurocomputing 63, 193–207 (2005) 6. : Neural networks for complex data. K¨ unstliche Intelligenz 26(2), 1–8 (2012) 7. : The unholy trinity: taxonomy, species delimitation and dna barcoding. Philosophical Transactions of the Royal Society B-Biological Sciences 360, 1905–1916 (2005) 8. : Advantages and drawbacks of the batch kohonen algorithm. In: ESANN 2002, pp. 223–230 (2002) 9.

Next, the learning is repeated for the cases of 2 layers and 3 layers with the Torus-SOM. 11. Moreover, when the case of 3 layers is analyzed, the result is divided into 3 layers. The boundaries among the layers are not distinguishable when they are observed by the U-matrix. Classification of Chain-Link and Other Data with Spherical SOM 43 Fig. 11. The analysis with SOM_PAK for (a) the case of 2 layers and (b) 3 layers, where the distance d among the layers is 10 4 Conclusion The chain-link benchmark consisting of two interlocked rings without crossing, and perpendicular in three dimensions was examined with different SOM methods.

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Advances in Self-Organizing Maps: 9th International Workshop, WSOM 2012 Santiago, Chile, December 12-14, 2012 Proceedings by Barbara Hammer, Andrej Gisbrecht, Alexander Schulz (auth.), Pablo A. Estévez, José C. Príncipe, Pablo Zegers (eds.)


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