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Advances in Continuous and Discrete Models

Theory and Modern Applications

Figure 1 | Advances in Difference Equations

Figure 1

From: Conservation laws, analytical solutions and stability analysis for the time-fractional Schamel–Zakharov–Kuznetsov–Burgers equation

Figure 1

(a) The effect of α on the 3D solitary wave solution of equation (5.10) with a fixed time t and the parameters \(k=0.3\), \(p=0.2\), \(q=0.7\), \(r=0.3\), \(a_{0}=6\), \(a_{1}=1.7\). (b) The corresponding 2D plot of (a), which shows that the envelope of the wave decays far away from the peak quickly when the value of α increases meaning that the solitary wave solution behaves as a dynamical system

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