Paper
13 October 1998 Image segmentation with scatter-partitioning RBF networks: a feasibility study
Andrea Baraldi
Author Affiliations +
Abstract
Scatter-partitioning Radian Basis Function (RBF) networks increase their number of degrees of freedom with the complexity of an input-output mapping to be estimated on the basis of a supervised training data set. Among scatter-partitioning RBF networks found in the literature, a Gaussian RBF model, termed supervised growing neural gas (SGNG), is selected due to its superior expressive power. SGNG employs a one-stage error-driven learning strategy and is capable of generating and removing both hidden units and synaptic connections. A slightly modified SGNG version is tested as a function estimator when the training surfaces to be fitted is an image, i.e., a 2D signal whose size is finite. The relationship between the generation, by the learning system, of disjointed maps of hidden units and the presence, in the image, of pictorially homogenous subsets is investigated. Unfortunately, the examined SGNG version performs poorly both as function estimator and image segmenter. This may be due to a intrinsic inadequacy of the one-stage error-driven learning strategy to adjust structural parameters and output weights simultaneously but consistently. As a possible remedy, in the framework of RBF networks the combination of a two-stage error-driven learning strategy with synapse generation and removal criteria should be further investigated.
© (1998) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Andrea Baraldi "Image segmentation with scatter-partitioning RBF networks: a feasibility study", Proc. SPIE 3455, Applications and Science of Neural Networks, Fuzzy Systems, and Evolutionary Computation, (13 October 1998); https://doi.org/10.1117/12.326710
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KEYWORDS
Image segmentation

Prototyping

Machine learning

Image processing algorithms and systems

Network architectures

Visualization

Associative arrays

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