Conjecture on multiple limit cycles in a predator-prey model with group defence
Conjecture on multiple limit cycles in a predator-prey model with group defence
Let the predator-prey model described in the paper be given, with its interior equilibrium point and model parameters as defined there. Multiple-limit-cycle conjecture. There exist single-parameter regimes under which the interior equilibrium point can bifurcate to produce at least two limit cycles. This conjecture concerns the possibility of multiple concurrent limit cycles, which the authors observe numerically; its general validity is not established.
Progress summary
Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.
Sources & referencesView supporting material
Primary source
Vaibhava Srivastava, Kwadwo Antwi-Fordjour and Rana D. Parshad, “Exploring unique dynamics in a predator-prey model with generalist predator and group defence in prey”, arXiv:2306.13666 (2023).
Solutions 0
Sign in to submit a solution.
No solutions have been posted yet.