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- KOBAYASHI Masaki
- Mathematical Science Center, University of Yamanashi
書誌事項
- 公開日
- 2016
- DOI
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- 10.1587/transfun.e99.a.2511
- 公開者
- 一般社団法人 電子情報通信学会
この論文をさがす
説明
<p>In recent years, applications of neural networks with Clifford algebra have become widespread. Hyperbolic numbers are useful Clifford algebra to deal with hyperbolic geometry. It is difficult when Hopfield neural network is extended to hyperbolic versions, though several models have been proposed. Multistate or continuous hyperbolic Hopfield neural networks are promising models. However, the connection weights and domain of activation function are limited to the right quadrant of hyperbolic plane, and the learning algorithms are restricted. In this work, the connection weights and activation function are extended to the entire hyperbolic plane. In addition, the energy is defined and it is proven that the energy does not increase.</p>
収録刊行物
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- IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences
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IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences E99.A (12), 2511-2516, 2016
一般社団法人 電子情報通信学会
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詳細情報 詳細情報について
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- CRID
- 1390282681289072000
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- NII論文ID
- 130005170467
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- ISSN
- 17451337
- 09168508
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- 本文言語コード
- en
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- データソース種別
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- JaLC
- Crossref
- CiNii Articles
- OpenAIRE
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- 抄録ライセンスフラグ
- 使用不可
