Various coexisting attractors, asymmetry analysis and multistability control in a 3D memristive jerk system

In this paper, the dynamics of a 3D memristive jerk oscillator is investigated both analytically and numerically with the help of Routh-Hurwitz criteria, phase portraits, bifurcation diagrams, and basins of attraction. The analyses show that the system is bistable because of its inversion symmetry....

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Veröffentlicht in:	European physical journal plus 2022-07, Vol.137 (7), p.848, Article 848
Hauptverfasser:	Kengne, Léandre Kamdjeu, Muni, Sishu Shankar, Chedjou, Jean Chamberlain, Kyandoghere, Kyamakya
Format:	Artikel
Sprache:	eng
Schlagworte:	Applied and Technical Physics Asymmetry Atomic Bifurcations Broken symmetry Circuits Complex Systems Condensed Matter Physics Eigenvalues Equilibrium Focus Point on Memristive Chaotic Circuits and Systems Initial conditions Investigations Mathematical and Computational Physics Mathematical models Memory devices Molecular Monitoring Optical and Plasma Physics Parameters Physics Physics and Astronomy Regular Article Routh-Hurwitz criterion Simulation Symmetry Theoretical Variables
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