Adaptive PI Stabilization of Switched Power Converters - Archive ouverte HAL
Article Dans Une Revue IEEE Transactions on Control Systems Technology Année : 2010

Adaptive PI Stabilization of Switched Power Converters

Résumé

Linear proportional-integral (PI) controllers are widely used in power converter applications. In a recent paper, a methodology to design such controllers ensuring asymptotic stability was proposed. The technique relied on the basic fact that if an affine system can be rendered passive with a constant control, then it is stabilizable with a PI. A structural condition was imposed then on the power converter to satisfy the former property with a passive output generated as a linear combination of the states. This condition is technical and has no clear physical interpretation. In this brief this result is extended in three directions: first, the aforementioned condition is removed; second, a larger class of converters (with switching external sources) is considered; third, the load resistance is assumed unknown and an adaptive PI controller (with three different estimators) is proposed. Instrumental to establish the result is the proof that the nonlinear incremental model of power converters defines a passive map-a property first observed by Sanders and Verghese in the early 1990's. The methodology is applied to the problem of power factor compensation of a 3-phase voltage source rectifier, already considered in our previous paper, which is revisited from the incremental passivity perspective yielding simpler proofs. Also, a stable adaptive PI is designed for the output voltage regulation of a quadratic boost converter. Simulations complete the brief.
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Dates et versions

hal-00446395 , version 1 (12-01-2010)

Identifiants

  • HAL Id : hal-00446395 , version 1

Citer

Mickael Hernandez-Gomez, Roméo Ortega, Françoise Lamnabhi-Lagarrigue, Gérardo Escobar. Adaptive PI Stabilization of Switched Power Converters. IEEE Transactions on Control Systems Technology, 2010, 18 (3), pp.688 - 698. ⟨hal-00446395⟩
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