Understanding Power Quality: Harmonic Control Devices and Filter Design - Prof. Paul E. Or, Study notes of Electrical and Electronics Engineering

This lecture from ece 528 covers various harmonic control devices including in-line reactors, zigzag transformers, passive filters, and active filters. The document also provides a filter design example to improve displacement power factor and filter harmonic current.

Typology: Study notes

Pre 2010

Uploaded on 08/18/2009

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Lecture 23
1
ECE 528 – Understanding Power Quality
Paul Ortmann
208-733-7972 (voice)
208-736-3248 (fax)
http://www.ece.uidaho.edu/ee/power/ECE528/
Lecture 23 2
Today…
Harmonic control devices
In-line reactors (chokes)
Zigzag transformers
Passive filters
Active filters
Designing a harmonic filter
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pf4
pf5
pf8
pf9

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Lecture 23

1

ECE 528 – Understanding Power Quality

Paul Ortmann [email protected] 208-733-7972 (voice) 208-736-3248 (fax)

http://www.ece.uidaho.edu/ee/power/ECE528/

Lecture 23 2

Today…

  • Harmonic control devices
    • In-line reactors (chokes)
    • Zigzag transformers
    • Passive filters
    • Active filters
    • Designing a harmonic filter

Lecture 23 3

In-line reactors (chokes)

• Simply a series inductance

  • Presents a series impedance that is directly proportional to frequency
  • Forces DC bus capacitor to charge more slowly
  • Additional benefit:
    • Reduces DC bus overvoltages due to capacitor switching transients – reduced nuisance tripping

Lecture 23 4

In-line reactors (chokes)

• Sizing the in-line reactor

  • Line reactors are typically described as “a 3% reactor”, 3% to 5% are common
  • Size is based on the VA base of the drive
  • Inductance in Henrys is based on XL at the fundamental frequency

XL_5% 0.

(V base)^2

VAbase

:=

Lecture 23 7

Passive filters

  • Shunt passive filters
    • Notch filter is the most popular
    • May employ delta or wye connected capacitors connected to the line or neutral through inductors

Lecture 23 8

Passive filters

  • Series passive filters
    • Provide a high impedance to the target harmonic
    • Must carry full load current
    • Not practical for multiple harmonics
    • Useful in single-phase applications

Lecture 23 9

Low-pass broadband filter

  • Combines shunt and series elements
    • Low impedance for low frequencies
    • Hi impedance for high frequencies
    • (See PSQ p.258)
    • Several basic “building blocks” of the low-pass filter can be placed in series to produce a steeper slope in the frequency response

Lecture 23 10

General approach with passive filters

  • Start at the lowest harmonic of concern
  • Tune filters slightly lower than the target

harmonic

  • Check for resonant points creating high

impedances

  • If system impedance changes, re-evaluate

filter

Lecture 23 13

Filter design procedure

  • Pick tuned frequency
  • Calculate VAR requirements
  • Calculate reactor size
  • Determine filter duty requirements
    • Fundamental
    • Harmonic
    • RMS current and peak voltage
  • Check capacitor ratings
  • Calculate filter frequency response – check for resonance at other harmonics

Lecture 23 14

Filter design example

  • Notch will be at 4.7 th^ harmonic or 282Hz
  • VAR requirement to improve DPF to 96% is 532.23kVAR (Error: top of p. 251)
  • Compute capacitive reactance (wye) of the filter based on VAR need: 0.434 ohm. (eq. 7.21)
  • Capacitive reactance of the filter’s capacitors is higher because inductive reactance will cancel some (eq. 7.22)

Lecture 23 15

Filter design example

  • Capacitive reactance: 0.454 ohms (eq. 7.24)
  • Capacitive reactance and voltage rating determines kVAR rating: 507kVAR at 480V (eq. 7.25) 792kVAR at 600V We’ll use 450kVAR at 480V as a first try.
  • Filter reactor’s fundamental inductive reactance is calculated from capacitor size and harmonic number:

X (eq. 7.26) cap

( 480V) 2 kVARcap

:= =0.512Ω

Lecture 23 16

Filter design example

  • Inductance at fundamental: 0.06148mH (480V capacitors)
  • Duty requirements
    • We compute the fundamental and harmonic voltage and current for the capacitors separately, then add these values to get the total RMS current and peak voltage.
    • Note: eq. 7.34 – Load characteristic is not changed by filter. So we still use 1200kVA to calculate current here.