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Theory and Modern Applications

Figure 2 | Advances in Difference Equations

Figure 2

From: Modeling plant virus propagation with Filippov control

Figure 2

Different sliding modes on \(\varOmega _{1}\) according to the relationship between \(g_{4}\), \(g_{5}\) and \(I_{c}\). The sliding-mode dynamics on \(\varSigma _{1}\) can be described by Eq. (7), while the sliding-mode dynamics on \(\varSigma _{2}\) can be described by Eq. (9). \(h_{1}=\frac{\omega I_{c}}{\beta _{p}(K-I_{c})}\), \(h_{2}= \frac{(\omega +q) I_{c}}{\beta _{p}(K-I_{c})}\)

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