We present a stability analysis of steady-state solutions of a continuous-time predator-prey population dynamics model subject to Allee effects on the prey population which occur at low population density. Numerical simulations show that the system subject to an Allee effect takes a much longer time to reach its stable steady-state solution. This result differs from that obtained for the discrete-time version of the same model. © 2011 Australian Mathematical Society.
CITATION STYLE
Merdan, H. (2011). Stability analysis of a lotka-volterra type predator-prey system involving allee effects. ANZIAM Journal, 52(2), 139–145. https://doi.org/10.1017/S1446181111000630
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