Article ID Journal Published Year Pages File Type
10481871 Physica A: Statistical Mechanics and its Applications 2013 10 Pages PDF
Abstract
In this paper, we investigate stochastic bifurcation for a tumor-immune system in the presence of a symmetric non-Gaussian Lévy noise. Stationary probability density functions will be numerically obtained to define stochastic bifurcation via the criteria of its qualitative change, and bifurcation diagram at parameter plane is presented to illustrate the bifurcation analysis versus noise intensity and stability index. The effects of both noise intensity and stability index on the average tumor population are also analyzed by simulation calculation. We find that stochastic dynamics induced by Gaussian and non-Gaussian Lévy noises are quite different.
Related Topics
Physical Sciences and Engineering Mathematics Mathematical Physics
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