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Titlebook: Advances in Discrete Dynamical Systems, Difference Equations and Applications; 26th ICDEA, Sarajevo Saber Elaydi,Mustafa R. S. Kulenović,Se

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Mohammad Ali El-Darouti,Faiza Mohamed Al-Ali(one of the author’s latest publications). In this paper, as one of the applications of the modified carrying simplex theory, a criterion is established for a three dimensional Kolmogorov map to have a globally repelling (attracting) heteroclinic limit cycle. As a concrete example, a discrete compet
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Mohammad Ali El-Darouti,Faiza Mohamed Al-Aligeneration, a constant number of hosts are safe from attack by parasitoids, and the Ricker equation governs the host population. For the escape function, we take a general probability function that satisfies specific conditions. We show that the system always possesses exclusion equilibrium. Further
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Mohammad Ali El-Darouti,Faiza Mohamed Al-Aliwo-dimensional discrete systems. The tools, geometrically, give information about the types of bifurcations (if any) and possible effects caused by the parameters. Using these tools, one can also obtain the basins of attraction of the fixed and periodic points, and the stability regions in parameter
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Unilateral Scaly Erythema and Limb Dystrophyn of the spatial variable in integrodifference equations arising in theoretical ecology. It is shown in [.] that, under similar assumptions to those used for such integrodifference equations, autonomous lattice difference equations have a global attractor, to which the global attractors of finite di
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Uncommon Tumors and Mimickers of Cancerand nonwandering points of ., respectively. On the other hand, we show that for every ., the special .-limit set . is a minimal set, where P(.) is the set of periodic points of . and that . is always closed, for every .. In addition, we prove that ., where . denotes the special .-limit set of .. Fur
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Uncommon Tumors and Mimickers of Cancerng weighted norms and the contraction mapping principle in a suitable space. The suitable space will be constructed based on the magnitude and properties of . and the convergence properties of the term ..
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