IEEE Transactions on Power Systems · 2001 · 135 citations · 19 references
EngineeringMathematicsSystems EngineeringDynamical SystemsSystem DynamicsSystems ModelingDynamic Systems AnalysisNonlinear DynamicsPower System StabilitySensitivity AnalysisState EstimationSystem IdentificationDynamic Parameter EstimationDynamic System IdentificationNonlinear Dynamic ResponseNonlinear ModelingNonlinear Parameter EstimationNonlinear System IdentificationPower System ModellingTrajectory Sensitivity Analysis
The nonlinear nonsmooth nature of power system dynamics complicates the process of validating system models from disturbance measurements. This paper uses a Gauss-Newton method to compute a set of model parameters that provide the best fit between measurements and model response. Trajectory sensitivities are used to identify parameters that can be reliably estimated from available measurements. An overview of trajectory sensitivity analysis is provided. An example based on the Nordel system is used throughout the paper to illustrate the various concepts. This example exhibits both soft and hard nonlinearities.
19
Introduction to Numerical Analysis.
Carl-Erik Fröberg, Josef Stoer, Roland Bulirsch · Mathematics of Computation · 1981 · 5.5K citations