Pages that link to "Item:Q3544980"
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The following pages link to GENERATION OF A FOUR-WING CHAOTIC ATTRACTOR BY TWO WEAKLY-COUPLED LORENZ SYSTEMS (Q3544980):
Displaying 16 items.
- Complex dynamics in a 5-D hyper-chaotic attractor with four-wing, one equilibrium and multiple chaotic attractors (Q327890) (← links)
- A four-wing hyper-chaotic attractor generated from a 4-D memristive system with a line equilibrium (Q328951) (← links)
- Designing S-boxes based on 3-D four-wing autonomous chaotic system (Q330959) (← links)
- New types of 3-D systems of quadratic differential equations with chaotic dynamics based on Ricker discrete population model (Q427027) (← links)
- Four-wing hyperchaotic attractor generated from a new 4D system with one equilibrium and its fractional-order form (Q437247) (← links)
- Multi-wing hyperchaotic attractors from coupled Lorenz systems (Q602318) (← links)
- Tetrapterous butterfly attractors in modified Lorenz systems (Q602502) (← links)
- Imperfect chimeras in a ring of four-dimensional simplified Lorenz systems (Q721756) (← links)
- A four-wing hyper-chaotic attractor and transient chaos generated from a new 4-D quadratic autonomous system (Q2380576) (← links)
- Analytical and numerical investigation of a new Lorenz-like chaotic attractor with compound structures (Q2439377) (← links)
- Design and realization of multi-wing chaotic attractors via switching control (Q2797202) (← links)
- A hyperchaotic complex system generating two-, three-, and four-scroll attractors (Q2831959) (← links)
- Generating 2n-wing attractors from Lorenz-like systems (Q2994896) (← links)
- Generating one to four-wing hidden attractors in a novel 4D no-equilibrium chaotic system with extreme multistability (Q4565901) (← links)
- A new method for generating chaotic system with arbitrary shaped distributed attractors (Q4683665) (← links)
- FRACTIONAL-ORDER CHAOS: A NOVEL FOUR-WING ATTRACTOR IN COUPLED LORENZ SYSTEMS (Q5305128) (← links)
