Theory and Modern Applications
Table 1 Equilibria of system (4)
From: Stability and bifurcation in a Holling type II predator–prey model with Allee effect and time delay
\(0< a< a_{1}\) | \(E_{0}\) exists | ||
\(Q_{0}\leq 0\) | \(a>a_{1}\) | \(E_{0}\), \(E_{1}\), \(E_{2}\) exist | |
\(Q_{0}>0\) | \(A\neq \frac{b(x^{*})^{2}}{d}\) | \(a_{1}< a\leq a_{2}\) | \(E_{0}\), \(E_{1}\), \(E_{2}\) exist |
\(a>a_{2}\) | \(E_{0}\), \(E_{1}\), \(E_{2}\), \(E^{*}\) exist | ||
\(A=\frac{b(x^{*})^{2}}{d}\) | \(a>a_{1}\) | \(E_{0}\), \(E_{1}\), \(E_{2}\), \(E^{*}\) exist | |