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• W4221037925 abstract "In this article, the qualitative behaviour of discrete-time commensal symbiosis model which is obtained by implementing the forward Euler’s scheme is discussed in detail. Firstly, the local stability conditions of fixed points of the model are studied. It is proved that the considered model undergoes Period-Doubling bifurcation around coexistence fixed point with the help of bifurcation theory. In order to support the accuracy of obtained analytical finding, some parameter values have been determined and numerical simulations are carried out for these parameter values. Numerical simulations display new and rich nonlinear dynamical behaviours. More specifically, when the parameter 𝛿 is choosen as a bifurcation parameter, it is seen that the considered discrete-time commensal symbiosis model shows very rich nonlinear dynamical." @default.
• W4221037925 created "2022-04-03" @default.
• W4221037925 creator A5027377046 @default.
• W4221037925 date "2022-03-27" @default.
• W4221037925 modified "2023-09-30" @default.
• W4221037925 title "Stability and Period-Doubling Bifurcation in a Modified Commensal Symbiosis Model with Allee Effect" @default.
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• W4221037925 doi "https://doi.org/10.18185/erzifbed.879963" @default.
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