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Presentation on
Optimal Load flow
control using UPFC
method
 The most common power system analysis tool
is the power flow (also known sometimes as
the load flow):
 power flow determines how the power flows in a
network
 also used to determine all bus voltages and all
currents,
 because of constant power models, power flow is a
nonlinear analysis technique,
 power flow is a steady-state analysis tool.
 First step in solving the power flow is to create what is
known as the bus admittance matrix, often called the
Ybus.
 The Ybus gives the relationships between all the bus
current injections, I, and all the bus voltages, V, I =
Ybus V
 The Ybus is developed by applying KCL at each bus in
the system to relate the bus current injections, the bus
voltages, and the branch impedances and admittances.
Determine the bus admittance matrix for the
network shown below.

| From | To | R | X | B/2 |
1 2 0.02 0.06 0.06;
1 3 0.08 0.24 0.05;
2 3 0.06 0.18 0.04;
2 4 0.06 0.18 0.04;
2 5 0.04 0.12 0.03;
3 4 0.01 0.03 0.02;
4 5 0.08 0.24 0.05];
 This method enables us to define the values of the
currents , the active and reactive powers, the active and
reactive power losses, and the power-factor of the
electrical supply network for different loads. It also
enables us to determine the degree of stability of the
network.
 flow chart newton rapson method.docx
 programme_5busstart.m
 programme_5busybus.m
 programme_5busjacobian.m
 programme_5busnewt.m
* *
1 1
1
1
1
( )
(cos sin )( )
Resolving into the real and imaginary parts
( cos sin )
( sin cos
ik
n n
j
i i i i ik k i k ik ik
k k
n
i k ik ik ik ik
k
n
i i k ik ik ik ik Gi Di
k
n
i i k ik ik ik i
k
S P jQ V Y V V V e G jB
V V j G jB
P V V G B P P
Q V V G B

 
 
 
 



    
  
   
 
 


 )k Gi DiQ Q 
o UPFC is a FACTS device which enhance power
transmission capacity.
o able to control all parameters of power
transmission(voltage, impedance, and phase
angle).
o UPF provides a consistent format to specify
power design .
Optimal Load flow control using UPFC method
 programme_5busupf.m
Tie line ! Active power
without ‘UPF’
Active power
with ‘UPF’
Change
1->2 77.9650 48.8279 -29.1326
1->3 74.1491 97.7007 23.5516
2->3 47.6626 14.1116 -33.551
2->4 47.3599 15.3646 -31.9953
2->5 44.8060 16.5174 -28.2886
3->4 12.0563 89.1578 77.1015
4->5 0.6754 19.7202 19.0448
Total active power
->
304.6698 301.4002
Tie line ! Reactive power
without ‘UPF’
Reactive power
with ‘UPF’
Change
1->2 19.5722 20.4738 0.9016
1->3 20.7756 17.1851 -3.5905
2->3 -14.7529 -20.0050 -5.2521
2->4 14.7751 18.6953 3.9202
2->5 -14.8020 -17.0622 -2.2602
3->4 -4.3399 1.9692 6.3091
4->5 -0.0715 0.1639 0.2354
Total Reactive
power ->
21.1566 21.4201
 Control of power flow
 Reduce reactive power flows, thus allowing the
lines to carry more active power.
 Increase the loading capability to their thermal
capabilities.
 Increase the system security through raising
transient stability limit.
 Provide greater flexibility in siting new
generation.
 One large-scale network have been presented.
The UPFC model itself showed to be very
flexible, it takes in to account the various UPFC
operating modes.
 UPFC is able to control active and reactive
power flow in transmission line.
 FACTS Modelling and simulation in Power networks,
Enrique Acha.
 ELECTRICAL POWER SYSTEM (FIFTH EDITION), C.
L. WADHWA.
 POWER SYSTEM ENGINEERING (SECOND
EDITION) , D. P. KOTHARI & I.J NAGRATH
 IEEE 100, The Authoritative Dictionary of IEEE Standards
Terms, Seventh Edition. New York: Institute of Electrical
and Electronics Engineers, Inc.
Optimal Load flow control using UPFC method
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Optimal Load flow control using UPFC method

  • 1. Presentation on Optimal Load flow control using UPFC method
  • 2.  The most common power system analysis tool is the power flow (also known sometimes as the load flow):  power flow determines how the power flows in a network  also used to determine all bus voltages and all currents,  because of constant power models, power flow is a nonlinear analysis technique,  power flow is a steady-state analysis tool.
  • 3.  First step in solving the power flow is to create what is known as the bus admittance matrix, often called the Ybus.  The Ybus gives the relationships between all the bus current injections, I, and all the bus voltages, V, I = Ybus V  The Ybus is developed by applying KCL at each bus in the system to relate the bus current injections, the bus voltages, and the branch impedances and admittances.
  • 4. Determine the bus admittance matrix for the network shown below.
  • 5.  | From | To | R | X | B/2 | 1 2 0.02 0.06 0.06; 1 3 0.08 0.24 0.05; 2 3 0.06 0.18 0.04; 2 4 0.06 0.18 0.04; 2 5 0.04 0.12 0.03; 3 4 0.01 0.03 0.02; 4 5 0.08 0.24 0.05];
  • 6.  This method enables us to define the values of the currents , the active and reactive powers, the active and reactive power losses, and the power-factor of the electrical supply network for different loads. It also enables us to determine the degree of stability of the network.
  • 7.  flow chart newton rapson method.docx
  • 8.  programme_5busstart.m  programme_5busybus.m  programme_5busjacobian.m  programme_5busnewt.m
  • 9. * * 1 1 1 1 1 ( ) (cos sin )( ) Resolving into the real and imaginary parts ( cos sin ) ( sin cos ik n n j i i i i ik k i k ik ik k k n i k ik ik ik ik k n i i k ik ik ik ik Gi Di k n i i k ik ik ik i k S P jQ V Y V V V e G jB V V j G jB P V V G B P P Q V V G B                                )k Gi DiQ Q 
  • 10. o UPFC is a FACTS device which enhance power transmission capacity. o able to control all parameters of power transmission(voltage, impedance, and phase angle). o UPF provides a consistent format to specify power design .
  • 13. Tie line ! Active power without ‘UPF’ Active power with ‘UPF’ Change 1->2 77.9650 48.8279 -29.1326 1->3 74.1491 97.7007 23.5516 2->3 47.6626 14.1116 -33.551 2->4 47.3599 15.3646 -31.9953 2->5 44.8060 16.5174 -28.2886 3->4 12.0563 89.1578 77.1015 4->5 0.6754 19.7202 19.0448 Total active power -> 304.6698 301.4002
  • 14. Tie line ! Reactive power without ‘UPF’ Reactive power with ‘UPF’ Change 1->2 19.5722 20.4738 0.9016 1->3 20.7756 17.1851 -3.5905 2->3 -14.7529 -20.0050 -5.2521 2->4 14.7751 18.6953 3.9202 2->5 -14.8020 -17.0622 -2.2602 3->4 -4.3399 1.9692 6.3091 4->5 -0.0715 0.1639 0.2354 Total Reactive power -> 21.1566 21.4201
  • 15.  Control of power flow  Reduce reactive power flows, thus allowing the lines to carry more active power.  Increase the loading capability to their thermal capabilities.  Increase the system security through raising transient stability limit.  Provide greater flexibility in siting new generation.
  • 16.  One large-scale network have been presented. The UPFC model itself showed to be very flexible, it takes in to account the various UPFC operating modes.  UPFC is able to control active and reactive power flow in transmission line.
  • 17.  FACTS Modelling and simulation in Power networks, Enrique Acha.  ELECTRICAL POWER SYSTEM (FIFTH EDITION), C. L. WADHWA.  POWER SYSTEM ENGINEERING (SECOND EDITION) , D. P. KOTHARI & I.J NAGRATH  IEEE 100, The Authoritative Dictionary of IEEE Standards Terms, Seventh Edition. New York: Institute of Electrical and Electronics Engineers, Inc.
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