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It's clearly a Holl building, with its abstract facade, eccentric spaces and complex geometry.
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In this paper, a Holling II two-pery one-predator system is investigated.
The predation on infected prey follows a Holling type II response function.
A Holling type III predator-prey model with self- and cross-population pressure is considered.
In [29], an analysis was presented of a predator-prey system with a Holling-type IV functional response.
(2) The system incorporates a Holling type II functional response and a modified version of the Leslie Gower one.
The predator population consumes prey population following a Holling type-II functional response with predation coefficients, and half-saturation constant.
This paper deals with a Holling type III diffusive predator-prey model with stage structure and nonlinear density restriction in the space.
The interaction between prey and predator is expressed by a Holling type-IV functional response, that is, (f u)= frac{mu}{frac{u^{2}}{i}+u+a}) [3].
To our knowledge, a toxin-producing phytoplankton-zooplankton model with a Holling type-II functional response has deserved a lot of attention, but mainly in deterministic case.
Tong et al. [23] investigated the existence of periodic solutions of a predator-prey system with sparse effect and Beddington-DeAngelis or a Holling III functional response.
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CEO of Professional Science Editing for Scientists @ prosciediting.com