Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma System
Dynamical complexity and multistability of electrostatic waves are investigated in a four-component homogeneous and magnetized lunar wake plasma constituting of beam electrons, heavier ions (alpha particles, He++), protons, and suprathermal electrons. The unperturbed dynamical system of the consider...
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Series: | Complexity |
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doaj-ac0674d23aef4300a442ce5b321fe8ea2020-11-25T02:40:45ZengHindawi-WileyComplexity1076-27871099-05262020-01-01202010.1155/2020/54285485428548Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma SystemBo. Yan0Punam K. Prasad1Sayan Mukherjee2Asit Saha3Santo Banerjee4Department of Information Engineering, Shaoyang University, Shaoyang 422000, ChinaDepartment of Mathematics, Sikkim Manipal Institute of Technology, Sikkim Manipal University, Majitar, Rangpo, East-Sikkim 737136, IndiaDepartment of Mathematics, Sivanath Sastri College, Kolkata, IndiaDepartment of Mathematics, Sikkim Manipal Institute of Technology, Sikkim Manipal University, Majitar, Rangpo, East-Sikkim 737136, IndiaInstitute for Mathematical Research, Universiti Putra Malaysia, Serdang, MalaysiaDynamical complexity and multistability of electrostatic waves are investigated in a four-component homogeneous and magnetized lunar wake plasma constituting of beam electrons, heavier ions (alpha particles, He++), protons, and suprathermal electrons. The unperturbed dynamical system of the considered lunar wake plasma supports nonlinear and supernonlinear trajectories which correspond to nonlinear and supernonlinear electrostatic waves. On the contrary, the perturbed dynamical system of lunar wake plasma shows different types of coexisting attractors including periodic, quasiperiodic, and chaotic, investigated by phase plots and Lyapunov exponents. To confirm chaotic and nonchaotic dynamics in the perturbed lunar wake plasma, 0−1 chaos test is performed. Furthermore, a weighted recurrence-based entropy is implemented to investigate the dynamical complexity of the system. Numerical results show existence of chaos with variation of complexity in the perturbed dynamics.http://dx.doi.org/10.1155/2020/5428548 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Bo. Yan Punam K. Prasad Sayan Mukherjee Asit Saha Santo Banerjee |
spellingShingle |
Bo. Yan Punam K. Prasad Sayan Mukherjee Asit Saha Santo Banerjee Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma System Complexity |
author_facet |
Bo. Yan Punam K. Prasad Sayan Mukherjee Asit Saha Santo Banerjee |
author_sort |
Bo. Yan |
title |
Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma System |
title_short |
Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma System |
title_full |
Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma System |
title_fullStr |
Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma System |
title_full_unstemmed |
Dynamical Complexity and Multistability in a Novel Lunar Wake Plasma System |
title_sort |
dynamical complexity and multistability in a novel lunar wake plasma system |
publisher |
Hindawi-Wiley |
series |
Complexity |
issn |
1076-2787 1099-0526 |
publishDate |
2020-01-01 |
description |
Dynamical complexity and multistability of electrostatic waves are investigated in a four-component homogeneous and magnetized lunar wake plasma constituting of beam electrons, heavier ions (alpha particles, He++), protons, and suprathermal electrons. The unperturbed dynamical system of the considered lunar wake plasma supports nonlinear and supernonlinear trajectories which correspond to nonlinear and supernonlinear electrostatic waves. On the contrary, the perturbed dynamical system of lunar wake plasma shows different types of coexisting attractors including periodic, quasiperiodic, and chaotic, investigated by phase plots and Lyapunov exponents. To confirm chaotic and nonchaotic dynamics in the perturbed lunar wake plasma, 0−1 chaos test is performed. Furthermore, a weighted recurrence-based entropy is implemented to investigate the dynamical complexity of the system. Numerical results show existence of chaos with variation of complexity in the perturbed dynamics. |
url |
http://dx.doi.org/10.1155/2020/5428548 |
work_keys_str_mv |
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