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Hopf bifurcation analysis for a model of plant virus propagation with two delays

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Figure

Figure 1 The trajectories of system (4.1) with τ1 = 3 < τ10 = 5.8744,τ2 = 0. The positive equilibrium E isasymptotically stable
Figure 3 The trajectories of system (4.1) with τ1 = 5.88 > τ10 = 5.8744,τ2 = 0. A Hopf bifurcation occurs fromthe positive equilibrium E
Figure 5 The trajectories of system (4.1) with τ1 = 5.79,τ2 = 5.2 > τ ∗20 = 4.5647. A Hopf bifurcation occursfrom the positive equilibrium E

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