2009 IEEE Industry Applications Society Annual Meeting 2009
DOI: 10.1109/ias.2009.5324939
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Passive Filters for High Power Cycloconverter Grinding Mill Drives

Abstract: This paper presents a design method for passive filters used to compensate power factor and current harmonics generated by high power cycloconverter drives. The paper includes the analysis of different passive filter topologies effectiveness (band-pass, high-pass and C type), a procedure to calculate filter parameters, tuning frequency selection, and reactive power distribution. The passive filters are designed to compensate high power grinding mill drives energized from cycloconverters. Simulated results base… Show more

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Cited by 10 publications
(12 citation statements)
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“…Passive filters composed of different branches must distribute the required reactive power generated by each branch. In general, passive filters include dedicated low-order harmonic filters with reactive power compensation capacity, even when multi-pulse arrangements of step-down transformers are used [1][2][3]. These filters are also used to avoid low-frequency resonances, which can cause magnetic saturation in the step-down transformer core.…”
Section: Introductionmentioning
confidence: 99%
“…Passive filters composed of different branches must distribute the required reactive power generated by each branch. In general, passive filters include dedicated low-order harmonic filters with reactive power compensation capacity, even when multi-pulse arrangements of step-down transformers are used [1][2][3]. These filters are also used to avoid low-frequency resonances, which can cause magnetic saturation in the step-down transformer core.…”
Section: Introductionmentioning
confidence: 99%
“…. , a n = I n I 1 (22) where I 1 is the fundamental component of the current and α 1 , …, α n represent the nth per-unit HS of the current. Accordingly, substituting α 1 , …, α n in (21) we can find…”
Section: The Latter Equation Is Very Close To the Well-known Equationmentioning
confidence: 99%
“…Q 1 is the fundamental reactive power needed to improve the DPF to an acceptable value, f 1 is the fundamental frequency, and m is a damping factor varies between 1 and 20 [21,22]. It should be noted that the capability of damping resonance increases as m decreases…”
Section: C-type Damped Filters: Theory and Designmentioning
confidence: 99%
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