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We consider a nonautonomous discrete competition system with nonlinear interinhibition terms and feedback controls.
In this paper, we consider a two-species nonautonomous discrete competition system with nonlinear interinhibition terms and feedback controls, that is, (1.3) which was discussed in [7, 8].
Stimulated by the work of Chen, Xie, and Wang [6], we propose a discrete competition model of plankton allelopathy with infinite deviating arguments.
This is somewhat similar to that in [8, 16] where the orbits of a three-dimensional discrete competition models approach the boundary cycle.
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Ian Thorpe has been magnificent, and was the first to tell us the US was talking serious rhino poo about the "impossibleness" (copyright: US of A) of swimmer Ye Shiwen's win, explaining lucidly how, when your body is still technically growing, it is entirely possible to shave five seconds from your time between discrete competitions.
Recently, Liu et al. [37] focused on a general -species discrete competitive Lotka-Volterra system with delayed density dependence and delayed interspecific competition which takes the following form: (1.2).
One of the reasons for paying special attention to two-dimensional discrete competitive and cooperative systems is their applicability to mathematical models in biology and economics, the former involves competition or cooperation between two species.
By applying the idea of Chen [14] we could establish the corresponding discrete-type competition system (1.1).
Now let us consider the following discrete -species Schoener competition system with time delays: (2.44).
A discrete -species Schoener competition system with time delays and feedback controls is proposed.
In this paper, we propose a discrete Lotka-Volterra competition system with infinite delays and feedback controls.
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