On the memory capacity and invariant measure of chaos associative models (回路とシステム)
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概要
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In this paper, the memory capacity of the autoassociative model is investigated on the basis of the statistical neuronic approach to explore the advantage the present chaos neuron model with the sinusoidal activation function. In practice the Frobenius-Perron equations for a few chaos neurons are solved by means of the Fourier expansion scheme in order to derive the invariant measure. To explore the importance of the symmetry of the invariant measure, i.e. chaos neuron dynamics previously proposed, the simultaneous linear characteristic equation for the expansion coefficients will be numerically evaluated. It is also concluded that the symmetry of the invariant measure, which is found to be different for each chaos neurons, may be closely related to the ability of the chaos neurons applied to the practical applications with the neural networks, e.g. associative memory and learning model etc.
- 一般社団法人電子情報通信学会の論文
- 2009-01-15
著者
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Nakagawa Masahiro
Nagaoka Univ. Technol. Nagaoka‐shi Jpn
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Nakagawa Masahiro
Nagaoka University Of Technology
関連論文
- Entropy Based Associative Memory(Selected Papers from the 18th Workshop on Circuits and Systems in Karuizawa)
- A generalised entropy based associative memory (非線形問題)
- Statistical Properties of Chaos Associative Memory
- NLP2000-46 / NC2000-40 A Chaos Memory Retrieval with a Skew-Tent Activation Function
- Statistical Properties of Chaos Associative Memory
- A Study of Chaos Synergetic Neural Network
- On the memory capacity and invariant measure of chaos associative models (非線形問題)
- On the memory capacity and invariant measure of chaos associative models (回路とシステム)
- Chaos Associative Memory with a Periodic Activation Function
- NLP2000-46 / NC2000-40 A Chaos Memory Retrieval with a Skew-Tent Activation Function