Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory

碩士 === 國立交通大學 === 機械工程學系 === 100 === “Tai Ji”, the great one, is the combination of Yin and Yang, and Tai Ji chaotic system is the combination of “Yang” chaotic system and “Yin” chaotic system. Yang system represents contemporary system, and Yin system means historical system. The eight trigrams, a...

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Main Authors: Jhang, Dingshun, 張登順
Other Authors: Ge, Zhengming
Format: Others
Language:en_US
Published: 2012
Online Access:http://ndltd.ncl.edu.tw/handle/76887242977897768068
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spelling ndltd-TW-100NCTU54890712016-03-28T04:20:36Z http://ndltd.ncl.edu.tw/handle/76887242977897768068 Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory 藉部分區域穩定理論之 坎-離八卦多重交織導數同步 Jhang, Dingshun 張登順 碩士 國立交通大學 機械工程學系 100 “Tai Ji”, the great one, is the combination of Yin and Yang, and Tai Ji chaotic system is the combination of “Yang” chaotic system and “Yin” chaotic system. Yang system represents contemporary system, and Yin system means historical system. The eight trigrams, a part of Chinese philosophy, is advance of “Tai Ji”, and they have their own directions, figures, and representations. Trigram synchronization uses three different chaos systems by the figures, and multiple symplectic derivative synchronization is used. Hexagram, advance of the eight trigrams, has two parts, upper and low, which both represent a trigram, and the hexagram synchronization is advance of trigram synchronization. The generalized synchronization is that there exists a functional relationship between the states of the master and those of the slave. A new type of chaotic synchronization, multiple chaotic symplectic synchronization, is obtained with the state variables of the original system and of another different order system as constituents of the functional relation of “partners”. Numerical simulations are provided to verify the effectiveness of the scheme. Ge, Zhengming 戈正銘 2012 學位論文 ; thesis 114 en_US
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language en_US
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description 碩士 === 國立交通大學 === 機械工程學系 === 100 === “Tai Ji”, the great one, is the combination of Yin and Yang, and Tai Ji chaotic system is the combination of “Yang” chaotic system and “Yin” chaotic system. Yang system represents contemporary system, and Yin system means historical system. The eight trigrams, a part of Chinese philosophy, is advance of “Tai Ji”, and they have their own directions, figures, and representations. Trigram synchronization uses three different chaos systems by the figures, and multiple symplectic derivative synchronization is used. Hexagram, advance of the eight trigrams, has two parts, upper and low, which both represent a trigram, and the hexagram synchronization is advance of trigram synchronization. The generalized synchronization is that there exists a functional relationship between the states of the master and those of the slave. A new type of chaotic synchronization, multiple chaotic symplectic synchronization, is obtained with the state variables of the original system and of another different order system as constituents of the functional relation of “partners”. Numerical simulations are provided to verify the effectiveness of the scheme.
author2 Ge, Zhengming
author_facet Ge, Zhengming
Jhang, Dingshun
張登順
author Jhang, Dingshun
張登順
spellingShingle Jhang, Dingshun
張登順
Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory
author_sort Jhang, Dingshun
title Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory
title_short Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory
title_full Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory
title_fullStr Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory
title_full_unstemmed Kan-Li Hexagram Multiple Symplectic Derivative Synchronization by Partial Region Stability Theory
title_sort kan-li hexagram multiple symplectic derivative synchronization by partial region stability theory
publishDate 2012
url http://ndltd.ncl.edu.tw/handle/76887242977897768068
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