After recalling the classical three-phase Baum-Perrine construction, effective under sinusoidal and balanced system, the approach is extended, by Park transform, to the general three-phase case. Its use, based on three-phase vector concept, allows deducing, in the time domain, the voltage and current drops and let alone the power flow. In this case the compensation method deducible by the graphic way assumes peculiar importance. The use of this method puts in evidence how, when harmonic and instantaneous sequence components are present, the voltages control entail the imaginary power qp(t) flow control. This conclusion confirms again the meaning of the qp(t), as generalization, in terms of unbalancing and distortions, of the classical reactive power Q under sinusoidal condition.

Baum-Perrine diagram under non sinusoidal and unbalanced condition

LEVA, SONIA;MORANDO, ADRIANO PAOLO
2002-01-01

Abstract

After recalling the classical three-phase Baum-Perrine construction, effective under sinusoidal and balanced system, the approach is extended, by Park transform, to the general three-phase case. Its use, based on three-phase vector concept, allows deducing, in the time domain, the voltage and current drops and let alone the power flow. In this case the compensation method deducible by the graphic way assumes peculiar importance. The use of this method puts in evidence how, when harmonic and instantaneous sequence components are present, the voltages control entail the imaginary power qp(t) flow control. This conclusion confirms again the meaning of the qp(t), as generalization, in terms of unbalancing and distortions, of the classical reactive power Q under sinusoidal condition.
2002
0780376714
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11311/273428
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