introduction - ieee canada series active filters instantaneous power theory for voltage compensation...

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 Introduction

 Series Active Filters

 Instantaneous power theory for voltage compensation

 Simulation results and discussions   Shunt active filter controlled with p-q theory

  Series active filter controlled with p-q theory

 Voltage distortion compensation under a sinusoidal load

current

 Conclusion

A. Javadi 2

 Summary

Summary:

EPEC 2011

A. Javadi 3

Introduction:

 Summary

 Introduction

EPEC 2011

A. Javadi 4

Series Active Filters:

  Series active filter is usually proposed to solve voltage distortions and other related issues.

  They are more competent than shunt compensators as they are able to compensate current issues.

Series Active Filter

Shunt Active Filter

 Summary

 Introduction

 Series Active

Filters:

EPEC 2011

A. Javadi 5

Series Active Filters:

•  Similar structure with shunt active filters + connection transformer.

•  SSeriesFilter= 3%-10% SLoad , SShuntFilter=30%-70% SLoad

Ac#ve  Filter  Solu#ons  to  Power  Quality  Problems  

Ac#ve  Filter  Connec#on   Effect  on  supply   Effect  on  load  

Shunt  

Current  harmonic  filtering      

Reac2ve  current  compensa2on      

Current  unbalance      

Voltage  flicker      

Series  

Current  harmonic  filtering   Voltage  sag/swell  

Reac2ve  current  compensa2on   Voltage  unbalance  

Current  unbalance   Voltage  interrup2on  

Voltage  flicker   Voltage  flicker  

Voltage  unbalance   Voltage  notching  

 Summary

 Introduction

 Series Active

Filters:

EPEC 2011

A. Javadi 6

Instantaneous power theory for voltage compensation:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

EPEC 2011

A. Javadi 7

Instantaneous power theory for voltage compensation:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

EPEC 2011

Instantaneous powers are divided into an average value and an oscillating portion:

A. Javadi 8

Instantaneous power theory for voltage compensation:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

EPEC 2011

A. Javadi 9

Simulation results and discussions:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

 Simulation

EPEC 2011

Specifica2on  Parameters  (Shunt  compensa2on)  Source   208V  ,  60  Hz  Load   10  kVA  ,  R=7.5  Ω,  L=  50  mH  

Load  series  inductance   1  mH  Ac2ve  filter  series  inductance   1  mH  

Filter  Capacitor   10  μF  

  Shunt current distortion compensation

A. Javadi 10

Simulation results and discussions:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

 Simulation

EPEC 2011

  Shunt current distortion compensation

va    vb    vc ia      ib      ic

THDiL=21.76%

THDis=1.4%

A. Javadi 11

Simulation results and discussions:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

 Simulation

EPEC 2011

A. Javadi 12

Simulation results and discussions:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

 Simulation

EPEC 2011

  Series voltage distortion compensation (expected results, offline simulation)

Three-phase Load voltage

A. Javadi 13

Simulation results and discussions:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

 Simulation

 Sinusoidal current

EPEC 2011

  Series voltage distortion compensation

Three-phase Load voltage

Three-phase Source voltage with distortion

  If the load draws a sinusoidal wave form (which is not almost the case), the SAF based on the p-q theory inject a voltage in order to have a sinusoidal voltage wave form at the load side despite the presence of any perturbation in the source. It will also compensate all the non-active power, including the reactive an oscillating portion of active power, and the source will only supply a constant active power.

  If the non active powers are compensated the voltage is then distorted, so this strategy could not satisfy the critical load.

  The “instantaneous p-q theory” could not be used for a series active filter and the constant power strategy is not convenient for the series compensation.

  By changing the strategy of compensation from a constant power to a sinusoidal wave strategy it could be possible to overcome the issue.

A. Javadi 14

Conclusion:

 Summary

 Introduction

 Series Active

Filters:

 P-q Theory

 Simulation

 Sinusoidal current

 Conclusion

EPEC 2011

A. Javadi

EPEC 2011