The nature of statistical learning theory
The nature of statistical learning theory
Self-organization as an iterative kernel smoothing process
Neural Computation
Self-organizing maps
GTM: the generative topographic mapping
Neural Computation
Kernel-based equiprobabilistic topographic map formation
Neural Computation
Faithful Representations and Topographic Maps: From Distortion- to Information-Based Self-Organization
Concrete Mathematics: A Foundation for Computer Science
Concrete Mathematics: A Foundation for Computer Science
Yet another algorithm which can generate topography map
IEEE Transactions on Neural Networks
Self-organizing mixture networks for probability density estimation
IEEE Transactions on Neural Networks
Kernel-based topographic map formation achieved with an information-theoretic approach
Neural Networks - New developments in self-organizing maps
Journal of VLSI Signal Processing Systems
Winner-Relaxing Self-Organizing Maps
Neural Computation
Topographic map formation of factorized Edgeworth-expanded kernels
Neural Networks - 2006 Special issue: Advances in self-organizing maps--WSOM'05
Mixture density modeling, Kullback-Leibler divergence, and differential log-likelihood
Signal Processing - Special issue: Information theoretic signal processing
Growing kernel-based self-organized maps trained with supervised bias
Intelligent Data Analysis
ICCOMP'05 Proceedings of the 9th WSEAS International Conference on Computers
Probabilistic PCA self-organizing maps
IEEE Transactions on Neural Networks
Multivariate Student-t self-organizing maps
Neural Networks
Adaptive FIR neural model for centroid learning in self-organizing maps
IEEE Transactions on Neural Networks
Probabilistic self-organizing maps for continuous data
IEEE Transactions on Neural Networks
Clustering with kernel-based self-organized maps trained with supervised bias
SIP'06 Proceedings of the 5th WSEAS international conference on Signal processing
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We introduce a new learning algorithm for kernel-based topographic map formation. The algorithm generates a gaussian mixture density model by individually adapting the gaussian kernels' centers and radii to the assumed gaussian local input densities.