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- W2142860008 abstract "A model of a complex multivalued neural associative memory is presented. This memory uses a newer form of a complex signum function that allows the state space to be a complex hypercube. Using a quadratic energy function, a new convergence theorem is proved. Thus the convergence properties and the network stability for asynchronous dynamics can be observed. The convergence properties of such a network prove that the network serves to be a generalization of the real-valued neural network. The analogies to the behavior of the latter render the network to be applied to a variety of applications like grayscale image processing and pattern recognition." @default.
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- W2142860008 date "2005-07-06" @default.
- W2142860008 modified "2023-09-26" @default.
- W2142860008 title "Complex-valued neural associative memory on the complex hypercube" @default.
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- W2142860008 doi "https://doi.org/10.1109/iccis.2004.1460492" @default.
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