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Nicolaos B. Karayiannis

Researcher at University of Houston

Publications -  100
Citations -  3232

Nicolaos B. Karayiannis is an academic researcher from University of Houston. The author has contributed to research in topics: Artificial neural network & Vector quantization. The author has an hindex of 28, co-authored 100 publications receiving 3139 citations. Previous affiliations of Nicolaos B. Karayiannis include University of Toronto.

Papers
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Growing radial basis neural networks: merging supervised and unsupervised learning with network growth techniques

TL;DR: The proposed hybrid learning scheme provides a framework for incorporating existing algorithms in the training of GRBF networks, which include unsupervised algorithms for clustering and learning vector quantization, as well as learning algorithms for training single-layer linear neural networks.
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Reformulated radial basis neural networks trained by gradient descent

TL;DR: Experiments involving a variety of reformulated RBF networks generated by linear and exponential generator functions indicate that gradient descent learning is simple, easily implementable, and produces RBf networks that perform considerably better than conventional RBF models trained by existing algorithms.
Book

Artificial Neural Networks: Learning Algorithms, Performance Evaluation, and Applications

TL;DR: This book discusses Neural Network Architectures and Learning Schemes, a meta-modelling framework for learning and architecture DetermINation, and some of the algorithms used in this framework.
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An integrated approach to fuzzy learning vector quantization and fuzzy c-means clustering

TL;DR: It is shown that the fuzzy c-means and fuzzy learning vector quantization algorithms are related to the proposed algorithms if the learning rate at each iteration is selected to satisfy a certain condition.
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Fuzzy vector quantization algorithms and their application in image compression

TL;DR: This paper presents the development and evaluation of fuzzy vector quantization algorithms, designed to achieve the quality of vector quantizers provided by sophisticated but computationally demanding approaches, while capturing the advantages of the frequently used in practice k-means algorithm.