Transcript Document

A Symmetrical Hybrid
Power Flow Controller
Jovan Bebic, P.Eng.
October 31/2003
© Copyright by J. Bebic 2003
Overview

VSC Basics
Converter Based FACTS Devices
Proposed Topology
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Steady-State Operation
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Reachable Sets and P- Curves
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Dynamic Control
Summary
Future Work
VSC Basics
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Slide
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P
P
Q
Converter Based FACTS
Compensators
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Slide
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VS X S
IS
V1V1 VM
V2
P P  0QE Q
P  0 PQ
P
V2 XR VR
IR
QB
STATCOM
UPFC
SSSC
Proposed Topology
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Slide
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VS
XS
V1
V2
VM
IS
XR VR
IR
QM
HPFC
Limits and Constraints
VDC
PX
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VS X
S
V1
IS
PS
P1
VX
C DC
VM
PY
VY
V2
XR VR
IR
IM
P2
PR
BM
HPFC
VX  VX max VY  VY max V1  V1max
VM  VM max
PX  PY  P1  P2  PS  PR
PX  PY
IS  IX max IR  I Y max V2  V2max
Equal Power Lines
VS
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PS  const
IM
V1
IS
V
IS1PRVMconst X
IPS2  const
IM  IS  IR
S
VY
IR
V2
V1X VVSI1  jX
VMS IS
M
VMPS V
S  IS
VR
VY2  V
VjB

V
jXMR IR
R2 M
Steady-State Operation
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IM
IM
IR
IS
IM
IS
IR
VM
V1S
ISV1 VX
V2 VV
XY
VS
VM VM
VR
YX
V1 VV
V
IR 2 VY
V2R
V
Reachable Sets
Line Parameters
Equipment Limits
&
XS , X R
VX max , I X max ; VY max , I Y max
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Line Conditions
VS , VR , 
IS , IR
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P1 , Q1 , Q2
P- Curves
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System Properties
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A system of variable structure,
with infinitely many internal
operating points, for every line
operating point.
A nonlinear control problem
Dynamic Control
Operator specifies
P1 , Q1 , Q2
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table lookup
P1 , Q1 , Q2 
 ISref , IRref
use VX , VY to control IS , IR
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Controlling the Power
Balance of Converters
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I MPX
*
DC
v
VSvDC
iDC X S
vSed
vSeqI
PS
VX
V1
S
x
P1
*
iDC
y
x y
2
2
VS
VDC
C DC
VM
IM
PY
iSref
ISxy  xy 
VY
V2   X VR
IS
VM R
IR
IR
BM
HPFC
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P2
VR
PR
Summary
HPFC UPFC
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Power flow control
Improves first swing
stability margin
Topological symmetry
Able to utilize existing
shunt compensation
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Future Work
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Study machine based equivalents.
Study dual topology.
Formulate “optimality” algorithms
based on “reachable sets”
algorithms.
Optimize the controller.
Apply the concept of “equal power
lines” in load flow programs.