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Stability and bifurcation analysis in hematopoietic stem cell dynamics with multiple delays - MaRDI portal

Stability and bifurcation analysis in hematopoietic stem cell dynamics with multiple delays (Q602740)

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scientific article; zbMATH DE number 5810800
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Stability and bifurcation analysis in hematopoietic stem cell dynamics with multiple delays
scientific article; zbMATH DE number 5810800

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    Stability and bifurcation analysis in hematopoietic stem cell dynamics with multiple delays (English)
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    5 November 2010
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    This stem cell model is a system of differential equations with time delays. The authors applied the Lyapunov method to give conditions that ensure the global asymptotical stability. Using the Hopf bifurcation and a continuation theorem of coincidence degree, it is shown that the system has a positive periodic solution. Numerical simulations are also presented to illustrate the results.
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    global stability
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    Hopf bifurcation
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    periodic solution
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    systems with delays
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