1999
DOI: 10.1109/72.774217
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An ordering algorithm for pattern presentation in fuzzy ARTMAP that tends to improve generalization performance

Abstract: In this paper we introduce a procedure, based on the max-min clustering method, that identifies a fixed order of training pattern presentation for fuzzy adaptive resonance theory mapping (ARTMAP). This procedure is referred to as the ordering algorithm, and the combination of this procedure with fuzzy ARTMAP is referred to as ordered fuzzy ARTMAP. Experimental results demonstrate that ordered fuzzy ARTMAP exhibits a generalization performance that is better than the average generalization performance of fuzzy … Show more

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Cited by 85 publications
(69 citation statements)
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“…One troublesome issue of using fuzzy ARTMAP classifiers is the network inherent sensitivity to the presentation order of the training data [7], [22]. In order to overcome this problem, we implemented and compared two strategies named averaging and voting.…”
Section: A the Methodologymentioning
confidence: 99%
“…One troublesome issue of using fuzzy ARTMAP classifiers is the network inherent sensitivity to the presentation order of the training data [7], [22]. In order to overcome this problem, we implemented and compared two strategies named averaging and voting.…”
Section: A the Methodologymentioning
confidence: 99%
“…When the first data sample is put into the blank network model, the first cluster node is built as one fault category by the sample and the node weight is the sample itself. When the next input sample enters the model, the similarity between the second input sample and the first cluster node of the model is calculated and then compared with the vigilance parameter; if the similarity is larger than the vigilance parameter, the input sample is classified into the first cluster, and the corresponding weight vector of the cluster node is updated by (8); otherwise, the second cluster node is produced. When the third input sample enters the model, it is compared with all the produced cluster nodes.…”
Section: Fault Diagnosismentioning
confidence: 99%
“…As a solution to this problem, the adaptive resonance theory (ART) networks were developed and have been applied to the field of pattern recognition and fault diagnosis [4]. Because of the superiority of ART network, some ART models such as ART2 and fuzzy ART have been developed and applied to the field of fault diagnosis [5][6][7][8]. Furthermore, some classification methods with the improvement of ART, such as the combination of 2 Mathematical Problems in Engineering ART and Yu's norm, have been applied well to the field of fault diagnosis, which can deal with the uncertainty problem through the fuzzy formalism [9].…”
Section: Introductionmentioning
confidence: 99%
“…Mostly conventional neural networks suffers from plasticity-stability dilemma, i.e. the information related to the plasticity or adaptivity to the new inputs or change in inputs at the same time stable in response [75] [76]. The fuzzy ARTMAP structure shown in Figure 8 addresses this dilemma by incorporating a feedback mechanism between the competitive and input layers to allow new information to be learned without eliminating previously obtained knowledge, in this it becomes more stable and shows a faster convergence capability [77].…”
Section: Fuzzy Artmap Based Modelmentioning
confidence: 99%