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Bipolar-growth multi-wing attractors and diverse coexisting attractors in a new memristive chaotic system |
| Wang-Peng Huang(黄旺鹏)1 and Qiang Lai(赖强)1,2,† |
1 School of Tian You, East China Jiaotong University, Nanchang 330013, China;
2 School of Electrical and Automation Engineering, East China Jiaotong University, Nanchang 330013, China |
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Abstract This article proposes a non-ideal flux-controlled memristor with a bisymmetric sawtooth piecewise function, and a new multi-wing memristive chaotic system (MMCS) based on the memristor is generated. Compared with other existing MMCSs, the most eye-catching point of the proposed MMCS is that the amplitude of the wing will enlarge towards the poles as the number of wings increases. Diverse coexisting attractors are numerically found in the MMCS, including chaos, quasi-period, and stable point. The circuits of the proposed memristor and MMCS are designed and the obtained results demonstrate their validity and reliability.
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Received: 18 May 2023
Revised: 24 June 2023
Accepted manuscript online: 27 June 2023
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PACS:
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05.45.Ac
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(Low-dimensional chaos)
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| Fund: Project supported by the National Natural Science Foundation of China (Grant Nos. 62366014 and 61961019) and the Natural Science Foundation of Jiangxi Province, China (Grant No. 20232BAB202008). |
Corresponding Authors:
Qiang Lai
E-mail: laiqiang87@126.com
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Cite this article:
Wang-Peng Huang(黄旺鹏) and Qiang Lai(赖强) Bipolar-growth multi-wing attractors and diverse coexisting attractors in a new memristive chaotic system 2023 Chin. Phys. B 32 100504
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[1] Lorenz E N 1963 Journal of the Atmospheric Sciences 20 130
[2] Lai Q, Hu G, Erkan U and Toktas A 2023 Expert Systems with Applications 213 118845
[3] Gao X, Sun B, Cao Y H, Banerjee S and Mou J 2023 Chin. Phys. B 32 030501
[4] Lai Q, Yang L and Liu Y 2022 Chaos, Solitons & Fractals 165 112781
[5] Ma M L, Xiaong K L, Li Z J and He S B 2023 Chin. Phys. B 32
[6] Alamodi A O A, Sun K H, Ai W, Chen C and Peng D 2019 Chin. Phys. B 28 020503
[7] Lai Q and Yang L 2022 IEEE Transactions on Circuits and Systems II: Express Briefs 70 1625
[8] Peng Y X, Sun K H and He S B 2022 Chin. Phys. B 29 030502
[9] Jia S H, Li Y X, Shi Q Y and Huang X 2022 Chin. Phys. B 31 070505
[10] Sahoo S and Roy B K 2022 Chaos, Solitons & Fractals 164 112598
[11] Wang M J, Deng Y, Liao X H, Li Z J, Ma M L and Zeng Y C 2019 International Journal of Nonlinear Mechanics 111 149
[12] Lin Y, Zhou X F, Gong J H, Yu F and Huang Y Y 2022 Front. Phys. 10 927991
[13] Lai Q, Wan Z Q and Kuate P D K 2023 IEEE Transactions on Circuits and Systems I: Regular Papers 70 1324
[14] Cui L, Luo W H and Ou Q L 2021 Chin. Phys. B 30 020501
[15] Wan Q Z, Li F, Chen S M and Yang Q 2023 Chaos, Solitons & Fractals 169 113259
[16] Bao H, Ding R Y, Chen B, Xu Q and Bao B C 2023 Chaos, Solitons & Fractals 169 113228
[17] Zhang L P, Liu Y, Wei Z C, Jiang H B, Lyu W P and Bi Q S 2022 Chin. Phys. B 31 100503
[18] Ma M, Lu Y, Li Z, Sun Y and Wang C 2023 Fractal Fract. 7 82
[19] Balaraman S, Kengne J, Fogue M S K and Rajagopal K 2023 Chaos, Solitons & Fractals 172 113619
[20] Chua L 1971 IEEE Transactions on Circuit Theory 18 507
[21] Yu F, Zhang Z, Shen H, Huang Y Y, Cai S and Du S C 2022 Chin. Phys. B 31 020505
[22] Sun Q K, He S B, Sun K H and Wang H H 2022 Chin. Phys. B 31 120501
[23] Ma M L, Xie X H, Yang Y, Li Z J and Sun Y C 2023 Chin. Phys. B 32 058701
[24] Ma M L, Xiong K L, Li Z J and Sun Y C 2023 Mathematics 11 375
[25] Xie W L, Wang C H and Lin H R 2021 Nonlinear Dyn. 104 4523
[26] Jiao X D, Yuan M F, Tao J, Sun H, Sun Q L and Chen Z Q 2023 Chin. Phys. B 32 010507
[27] Jin J and Cui L 2019 Complexity 2019 4106398
[28] Li R H, Wang Z H and Dong E Z 2021 Nonlinear Dyn. 104 4459
[29] Zhou L, Wang C H and Zhou L L 2018 International Journal of Circuit Theory and Applications 46 84
[30] Zhang S, Zheng J H, Wang X P, Zeng Z G and He S B 2020 Nonlinear Dyn. 102 2821
[31] Zhang S, Zheng J H,Wang X P and Zeng Z G 2021 Chaos 31 011101
[32] Li R H, Wang Z H and Dong E Z 2021 Nonlinear Dyn. 104 4459
[33] Li F D and Zeng J R 2016 Energies 16 2494
[34] Xia X Z, Zeng Y C and Li Z J 2018 Pramana 91 82
[35] Lai Q and Chen Z J 2023 Chaos, Solitons & Fractals 170 113341
[36] Yu F, Kong X X, Mokbel A A M, Wei Yao and Cai S 2022 IEEE Transactions on Circuits and Systems II: Express Briefs 70 326
[37] Lai Q, Wan Z Q, Zhang H and Chen G R 2022 IEEE Transactions on Neural Networks and Learning Systems
[38] Li C B and Sprott J C 2016 Optik 127 10389
[39] Li C B and Sprott J C 2014 Int. J. Bifurc. Chaos 24 1450131 |
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