2005•Unpublished venueRequires access

Piecewise constant optimal control for damping sustained oscillations in FACTS using Walsh functions

S.R. Fernandes

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Abstract

This paper presents a convenient method for designing piecewise optimal control laws for damping sustained oscillations in FACTS using Walsh functions. The useful properties of Walsh functions have been used to neatly develop a piecewise optimal control with multiple control inputs, which can be used for discrete optimal switching of FACTS devices, to steer the system from a stressed scenario to a stable one. A sample single machine infinite bus system modeled by a 10th order nonlinear model is used to corroborate the findings

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What this paper is about

This paper presents a convenient method for designing piecewise optimal control laws for damping sustained oscillations in FACTS using Walsh functions. The useful properties of Walsh functions have been used to neatly develop a piecewise optimal control with multiple control inputs, which can be used for discrete optimal switching of FACTS devices, to steer the system from a stressed scenario to a stable one. A sample single machine infinite bus system modeled by a 10th order nonlinear model is used to corroborate the findings

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Available abstract

This paper presents a convenient method for designing piecewise optimal control laws for damping sustained oscillations in FACTS using Walsh functions. The useful properties of Walsh functions have been used to neatly develop a piecewise optimal control with multiple control inputs, which can be used for discrete optimal switching of FACTS devices, to steer the system from a stressed scenario to a stable one. A sample single machine infinite bus system modeled by a 10th order nonlinear model is used to corroborate the findings

Key concepts: Piecewise, Control theory (sociology), Walsh function, Constant (computer programming), Optimal control, Nonlinear system, Control (management), Mathematics

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