Theory and Modern Applications
Table 2 Model with logistic growth law: \(G(x)=1-\frac{x}{K}\), \(F(y)=1-\frac{y}{L}\)
From: Optimal harvesting of an abstract population model with interval biological parameters
\(l_{1}=l_{2}\) | Optimal equilibrium points \((x_{\delta },y_{\delta })\) | Optimal harvesting effort \(E_{\delta }\) | Net profit π |
|---|---|---|---|
0 | x = 3.528211594, y = 7.665161972 | 6.407840748 | 6.871406832 |
0.3 | x = 3.530580770, y = 7.663038860 | 6.546584616 | 7.030511066 |
0.5 | x = 3.532135784, y = 7.661635410 | 6.640648185 | 7.138390920 |
0.8 | x = 3.534432298, y = 7.659547873 | 6.784137550 | 7.302974951 |
1 | x = 3.535939675, y = 7.658167768 | 6.881418346 | 7.414569343 |