Fractional Order of a New 7D Hyperchaotic Lorenz-like System

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Konuralp Journal of Mathematics
Volume:9 Issue:1
Fractional Order of a New 7D Hyperchaotic Lorenz-like System

Fractional Order of a New 7D Hyperchaotic Lorenz-like System

Authors : Emrah HASPOLAT, Bengi YILDIZ

Pages : 76-89

View : 18 | Download : 12

Publication Date : 2021-04-28

Article Type : Research Paper

Abstract :In this paper, a new 7D hyperchaotic Lorenz-like system is proposed with perspective of fractional order. Numerical implementations of this proposed system with specific parameters are investigated and compared with the new 7D continuous hyperchaotic system. In addition to this, due to the hyperchaotic attractors do not exist lower than 0.6, the values of fractional order are analysed in range between 0.6 to 1. Stability conditions are obtained through the stability theory of fractional systems. Numerical analysis of Lyapunov exponents verifies the existence of hyperchaos for less than five orders.
Keywords : Chaos, Fractional order derivatives, Fractional stability, Hyperchaos, Lorenz like system, Lyapunov exponents

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