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Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System
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| Zeitschriftentitel: | Advances in Mathematical Physics |
|---|---|
| Personen und Körperschaften: | , , |
| In: | Advances in Mathematical Physics, 2014, 2014, S. 1-10 |
| Format: | E-Article |
| Sprache: | Englisch |
| veröffentlicht: |
Hindawi Limited
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| Schlagwörter: |
| author_facet |
Sun, Junwei Huang, Chun Cui, Guangzhao Sun, Junwei Huang, Chun Cui, Guangzhao |
|---|---|
| author |
Sun, Junwei Huang, Chun Cui, Guangzhao |
| spellingShingle |
Sun, Junwei Huang, Chun Cui, Guangzhao Advances in Mathematical Physics Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System Applied Mathematics General Physics and Astronomy |
| author_sort |
sun, junwei |
| spelling |
Sun, Junwei Huang, Chun Cui, Guangzhao 1687-9120 1687-9139 Hindawi Limited Applied Mathematics General Physics and Astronomy http://dx.doi.org/10.1155/2014/563172 <jats:p>Some important dynamical properties of the memristor chaotic oscillator system have been studied in the paper. A novel hybrid dislocated control method and a general hybrid projective dislocated synchronization scheme have been realized for memristor chaotic oscillator system. The paper firstly presents hybrid dislocated control method for stabilizing chaos to the unstable equilibrium point. Based on the Lyapunov stability theorem, general hybrid projective dislocated synchronization has been studied for the drive memristor chaotic oscillator system and the same response memristor chaotic oscillator system. For the different dimensions, the memristor chaotic oscillator system and the other chaotic system have realized general hybrid projective dislocated synchronization. Numerical simulations are given to show the effectiveness of these methods.</jats:p> Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System Advances in Mathematical Physics |
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Advances in Mathematical Physics |
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| title |
Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_unstemmed |
Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_full |
Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_fullStr |
Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_full_unstemmed |
Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_short |
Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_sort |
hybrid dislocated control and general hybrid projective dislocated synchronization for memristor chaotic oscillator system |
| topic |
Applied Mathematics General Physics and Astronomy |
| url |
http://dx.doi.org/10.1155/2014/563172 |
| publishDate |
2014 |
| physical |
1-10 |
| description |
<jats:p>Some important dynamical properties of the memristor chaotic oscillator system have been studied in the paper. A novel hybrid dislocated control method and a general hybrid projective dislocated synchronization scheme have been realized for memristor chaotic oscillator system. The paper firstly presents hybrid dislocated control method for stabilizing chaos to the unstable equilibrium point. Based on the Lyapunov stability theorem, general hybrid projective dislocated synchronization has been studied for the drive memristor chaotic oscillator system and the same response memristor chaotic oscillator system. For the different dimensions, the memristor chaotic oscillator system and the other chaotic system have realized general hybrid projective dislocated synchronization. Numerical simulations are given to show the effectiveness of these methods.</jats:p> |
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| author | Sun, Junwei, Huang, Chun, Cui, Guangzhao |
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| container_title | Advances in Mathematical Physics |
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| description | <jats:p>Some important dynamical properties of the memristor chaotic oscillator system have been studied in the paper. A novel hybrid dislocated control method and a general hybrid projective dislocated synchronization scheme have been realized for memristor chaotic oscillator system. The paper firstly presents hybrid dislocated control method for stabilizing chaos to the unstable equilibrium point. Based on the Lyapunov stability theorem, general hybrid projective dislocated synchronization has been studied for the drive memristor chaotic oscillator system and the same response memristor chaotic oscillator system. For the different dimensions, the memristor chaotic oscillator system and the other chaotic system have realized general hybrid projective dislocated synchronization. Numerical simulations are given to show the effectiveness of these methods.</jats:p> |
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| spelling | Sun, Junwei Huang, Chun Cui, Guangzhao 1687-9120 1687-9139 Hindawi Limited Applied Mathematics General Physics and Astronomy http://dx.doi.org/10.1155/2014/563172 <jats:p>Some important dynamical properties of the memristor chaotic oscillator system have been studied in the paper. A novel hybrid dislocated control method and a general hybrid projective dislocated synchronization scheme have been realized for memristor chaotic oscillator system. The paper firstly presents hybrid dislocated control method for stabilizing chaos to the unstable equilibrium point. Based on the Lyapunov stability theorem, general hybrid projective dislocated synchronization has been studied for the drive memristor chaotic oscillator system and the same response memristor chaotic oscillator system. For the different dimensions, the memristor chaotic oscillator system and the other chaotic system have realized general hybrid projective dislocated synchronization. Numerical simulations are given to show the effectiveness of these methods.</jats:p> Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System Advances in Mathematical Physics |
| spellingShingle | Sun, Junwei, Huang, Chun, Cui, Guangzhao, Advances in Mathematical Physics, Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System, Applied Mathematics, General Physics and Astronomy |
| title | Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_full | Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_fullStr | Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_full_unstemmed | Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_short | Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| title_sort | hybrid dislocated control and general hybrid projective dislocated synchronization for memristor chaotic oscillator system |
| title_unstemmed | Hybrid Dislocated Control and General Hybrid Projective Dislocated Synchronization for Memristor Chaotic Oscillator System |
| topic | Applied Mathematics, General Physics and Astronomy |
| url | http://dx.doi.org/10.1155/2014/563172 |