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Stability and bifurcation analysis in a FAST TCP model with feedback delay

机译:具有反馈延迟的FAST TCP模型的稳定性和分叉分析

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This paper focuses on the local stability of a FAST TCP model of Internet congestion control algorithms. Necessary and sufficient stability conditions in terms of key system parameters are given, which can provide exact guideline for setting system parameters. In addition, the complex dynamics of the system is also addressed. We demonstrate that Hopf bifurcation would occur when the gain parameter α is less than a critical value. Furthermore, the direction and the stability of the bifurcating periodic solutions are determined by applying the normal form theory and the center manifold theorem. Finally, some numerical examples are given to verify the theoretical analysis.
机译:本文着重于Internet拥塞控制算法的FAST TCP模型的局部稳定性。给出了关于关键系统参数的必要和充分的稳定性条件,它们可以为设置系统参数提供精确的指导。此外,还解决了系统的复杂动态问题。我们证明,当增益参数α小于临界值时,将发生Hopf分叉。此外,通过应用范式理论和中心流形定理来确定分叉周期解的方向和稳定性。最后,通过数值算例验证了理论分析的正确性。

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