An Introduction to Morphological Neural Networks
ICPR '96 Proceedings of the International Conference on Pattern Recognition (ICPR '96) Volume IV-Volume 7472 - Volume 7472
A general framework for fuzzy morphological associative memories
Fuzzy Sets and Systems
Implicative Fuzzy Associative Memories
IEEE Transactions on Fuzzy Systems
Morphological associative memories
IEEE Transactions on Neural Networks
Enhanced FMAM based on empirical kernel map
IEEE Transactions on Neural Networks
Gray-scale morphological associative memories
IEEE Transactions on Neural Networks
A method to improve performance of heteroassociative morphological memories
ICIC'11 Proceedings of the 7th international conference on Advanced Intelligent Computing Theories and Applications: with aspects of artificial intelligence
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The morphological associative memories (MAM) have many attractive advantages. However, they can not give a guarantee that morphological hetero-associative memories are perfect, even if input patterns are perfect. In addition, the problem with the associative memory matrixes WXY and MXY is that WXY is incapable of handling dilative noise while MXY is incapable of effectively handling erosive noise. In this paper, the new methods of MAM, +WXY and +MXY are proposed. The certain qualifications that make +WXY and +MXY be perfect memories are analyzed and proved. As far as the hetero-associative memories are concerned, although +WXY and +MXY are not perfect, they are complements to original WXY and MXY. +WXY is capable of handling dilative noise while +MXY is capable of effectively handling erosive noise. Therefore they can be put together with original WXY and MXY to learn from others' strong points to offset ones' own weakness and to make the effect of heteroassociative memories and pattern recognition better. The calculation results demonstrate that both +WXY and +MXY are effectual.