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• W1499901938 abstract "The calcium oscillations have many important roles to perform many specific functions ranging from fertilization to cell death. The oscillation mechanisms have been observed in many cell types including cardiac cells, oocytes, and hepatocytes. There are many mathematical models proposed to describe the oscillatory changes of cytosolic calcium concentration in cytosol. Many experiments were observed in various kinds of living cells. Most of the experimental data show simple periodic oscillations. In certain type of cell, there exists the complex periodic bursting behavior. In this paper, we have studied further the fractional chaotic behavior in calcium oscillations model based on experimental study of hepatocytes proposed by Kummer et al. Our aim is to explore fractional-order chaotic pattern in this oscillation model. Numerical calculation of bifurcation parameters is carried out using modified trapezoidal rule for fractional integral. Fractional-order phase space and time series at fractional order are present. Numerical results are characterizing the dynamical behavior at different fractional order. Chaotic behavior of the model can be analyzed from the bifurcation pattern." @default.
• W1499901938 created "2016-06-24" @default.
• W1499901938 creator A5032008816 @default.
• W1499901938 creator A5067070798 @default.
• W1499901938 date "2015-01-01" @default.
• W1499901938 modified "2023-09-26" @default.
• W1499901938 title "Fractional Dynamics in Calcium Oscillation Model" @default.
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• W1499901938 doi "https://doi.org/10.1155/2015/276059" @default.
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