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Theory and Modern Applications

Figure 2 | Advances in Difference Equations

Figure 2

From: Different dimensional fractional-order discrete chaotic systems based on the Caputo h-difference discrete operator: dynamics, control, and synchronization

Figure 2

Bifurcation diagram and chaotic attractor of the 3D-FoWDS versus \(\alpha _{3}\), for system’s parameter \(( \alpha _{1},\alpha _{2},\alpha _{3},\alpha _{4},\alpha _{5}, \alpha _{6},\alpha _{7} ) =(-1.9,0.2,0.5,-2.3,2,-0.6,-1.9)\) and initial condition \(x_{0}=0.5\), \(y_{0}=0.6\), \(z_{0}=0.02\): (a) bifurcation diagram and (b) chaotic attractor

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