Conditions for almost global attractivity of a synchronous generator connected to an infinite bus
N Barabanov, J Schiffer, R Ortega… - IEEE Transactions on …, 2017 - ieeexplore.ieee.org
Conditions for existence and global attractivity of the equilibria of a realistic model of a
synchronous generator with constant field current connected to an infinite bus are derived.
First, necessary and sufficient conditions for existence and uniqueness of equilibrium points
are provided. Then, sufficient conditions for local asymptotic stability and almost global
attractivity of one of these equilibria are given. The analysis is carried out by employing a
new Lyapunov-like function to establish convergence of bounded trajectories, while the …
synchronous generator with constant field current connected to an infinite bus are derived.
First, necessary and sufficient conditions for existence and uniqueness of equilibrium points
are provided. Then, sufficient conditions for local asymptotic stability and almost global
attractivity of one of these equilibria are given. The analysis is carried out by employing a
new Lyapunov-like function to establish convergence of bounded trajectories, while the …
Conditions for Almost Global Attractivity of a Synchronous Generator Connected to an Infinite Bus
Conditions for existence and global attractivity of the equilibria of a realistic model of a
synchronous generator with constant field current connected to an infinite bus are derived.
First, necessary and sufficient conditions for existence and uniqueness of equilibrium points
are provided. Then, sufficient conditions for local asymptotic stability and almost global
attractivity of one of these equilibria are given. The analysis is carried out by employing a
new Lyapunov-like function to establish convergence of bounded trajectories, while the …
synchronous generator with constant field current connected to an infinite bus are derived.
First, necessary and sufficient conditions for existence and uniqueness of equilibrium points
are provided. Then, sufficient conditions for local asymptotic stability and almost global
attractivity of one of these equilibria are given. The analysis is carried out by employing a
new Lyapunov-like function to establish convergence of bounded trajectories, while the …
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