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• W2000118448 abstract "In this paper, we consider a two-dimensional delay differential system with two delays. By analyzing the distribution of eigenvalues, linear stability of the equilibria and existence of Hopf, Bautin, and Hopf--Hopf bifurcations are obtained in which the time delays are used as the bifurcation parameter. General formula for the direction, period, and stability of the bifurcated periodic solutions are given for codimension one and codimension two bifurcations, including Hopf bifurcation, Bautin bifurcation, and Hopf--Hopf bifurcation. As an application, we study the dynamical behaviors of a model describing the interaction between tumor cells and effector cells of the immune system. Numerical examples and simulations are presented to illustrate the obtained results." @default.
• W2000118448 created "2016-06-24" @default.
• W2000118448 creator A5025092082 @default.
• W2000118448 creator A5091820514 @default.
• W2000118448 date "2013-01-01" @default.
• W2000118448 modified "2023-10-03" @default.
• W2000118448 title "Bifurcations in Delay Differential Equations and Applications to Tumor and Immune System Interaction Models" @default.
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• W2000118448 doi "https://doi.org/10.1137/120887898" @default.
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