Analysis of global behaviors in a classical power system

DOI10.1016/j.mcm.2004.03.004zbMath1090.37060OpenAlexW1992776409MaRDI QIDQ1776464

Tianshou Zhou, Yun Tang, Guan-Rong Chen

Publication date: 12 May 2005

Published in: Mathematical and Computer Modelling (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.mcm.2004.03.004

zbMATH Keywords

Rotation numberClassical power systemInvariant curvet-map

Mathematics Subject Classification ID

Dynamical systems in control (37N35) Rotation numbers and vectors (37E45)

Cites Work

• Unnamed Item
• Towards a theory of voltage collapse in electric power systems
• Stability by Liapunov's direct method. With applications
• Global behavior in the dynamical equation
• Stability analysis of complex dynamical systems. Some computational methods
• From invariant curves to strange attractors
• Dynamical behavior in coupled systems of J-J type
• Unbounded one-dimensional global attractor for the damped sine-Gordon equation
• Dynamics in a Chain of Overdamped Pendula Driven by Constant Torques
• Computations of limit cycles via higher-order harmonic balance approximation
• Some results on the asymptotic stability of second-order nonlinear systems
• On the estimation of asymptotic stability regions: State of the art and new proposals
• Foundations of direct methods for power system transient stability analysis
• Stability regions of nonlinear autonomous dynamical systems
• Stability of nonlinear systems described by a second-order vector differential equation
• The Hopf bifurcation theorem and its applications to nonlinear oscillations in circuits and systems
• Stability analysis of interconnected systems using computer generated Lyapunov functions

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