THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION

碩士 === 大同大學 === 電機工程研究所 === 90 === Cerebellar Model Arithmetic Controller (CMAC) is a kind of neural networks that imitate the human cerebellum and has attractive properties of learning convergence and speed. However, we often have to make our choice between accuracy and memory sizes when using CMA...

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Main Authors: Chih-Cheng Chang, 張志正
Other Authors: Hung-Ching Lu
Format: Others
Language:en_US
Published: 2002
Online Access:http://ndltd.ncl.edu.tw/handle/81580558168254043517
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spelling ndltd-TW-090TTU004420362016-06-24T04:15:11Z http://ndltd.ncl.edu.tw/handle/81580558168254043517 THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION 張志正 Chih-Cheng Chang 張志正 碩士 大同大學 電機工程研究所 90 Cerebellar Model Arithmetic Controller (CMAC) is a kind of neural networks that imitate the human cerebellum and has attractive properties of learning convergence and speed. However, we often have to make our choice between accuracy and memory sizes when using CMAC. Therefore, quantization plays important role in construction of CMAC. In this thesis, we will focus on the quantization problem of CMAC. By using equal-sized quantization, CMAC cannot use finite knots to represent the variation of the reference signal efficiently. Therefore, an adaptive quantization rule is proposed to solve these problems. After adaptively quantizing, we can effectively sample input space and have better generalization property. At last, the simulation results will verify the proposed scheme. Hung-Ching Lu 呂虹慶 2002 學位論文 ; thesis 38 en_US
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description 碩士 === 大同大學 === 電機工程研究所 === 90 === Cerebellar Model Arithmetic Controller (CMAC) is a kind of neural networks that imitate the human cerebellum and has attractive properties of learning convergence and speed. However, we often have to make our choice between accuracy and memory sizes when using CMAC. Therefore, quantization plays important role in construction of CMAC. In this thesis, we will focus on the quantization problem of CMAC. By using equal-sized quantization, CMAC cannot use finite knots to represent the variation of the reference signal efficiently. Therefore, an adaptive quantization rule is proposed to solve these problems. After adaptively quantizing, we can effectively sample input space and have better generalization property. At last, the simulation results will verify the proposed scheme.
author2 Hung-Ching Lu
author_facet Hung-Ching Lu
Chih-Cheng Chang
張志正
author Chih-Cheng Chang
張志正
spellingShingle Chih-Cheng Chang
張志正
THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION
author_sort Chih-Cheng Chang
title THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION
title_short THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION
title_full THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION
title_fullStr THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION
title_full_unstemmed THE STUDY OF CMAC WITH ADAPTIVE QUANTIZATION
title_sort study of cmac with adaptive quantization
publishDate 2002
url http://ndltd.ncl.edu.tw/handle/81580558168254043517
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