Predator–prey dynamics with square root functional responses
By Peter A. Braza. 2012
233 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Genetics, Public Health, Environmental and Occupational Health
View Paper: https://www.semanticscholar.org/paper/783c79f849a5ee63aa24c591bfca635659ad89e7
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In Computer Networks and Communications
In Genetics
In Public Health, Environmental and Occupational Health
Citations in the corpus
- Mathematical and numerical analysis of a three‐species predator‐prey model with herd behavior and time fractional‐order derivative (2019, unknown): “(H((3)) 3 ) ∶ βμ − ma > 0 and r < r5 and k3 < k < k5 and r = r3(k, δ).”
- Stability, Steady‐State Bifurcations, and Turing Patterns in a Predator–Prey Model with Herd Behavior and Prey‐taxis (2017, background): “Recently, in [12, 13], the authors proposed a new functional response function to explain the herd behavior for the prey population.”
- Spatio-temporal dynamics of a reaction-diffusion system for a predator–prey model with hyperbolic mortality (2014, background): “In practice, Holling types of functional responses are popular [13, 14,24,39], but others are also used to better describe certain cases, for example authors of [1,5,37] used a response function in term of the square root of the prey population to reflect the fact of the existence of the herb behavi”