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Flexible automatic generation control system for … Automatic Generation Control System for Embedded HVDC Links Francisco Gonzalez-Longatt Loughborough University School of Electric,

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Flexible automaticgeneration control systemfor embedded HVDC links

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Citation: GONZALEZ-LONGATT, F., STELIUK, A. and HINOJOSA, V.H.,2015. Flexible automatic generation control system for embedded HVDC links.IEEE PowerTech 2015, Eindhoven, the Netherlands, 29 June - 2 July.

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• Accepted for the PowerTech Eindhoven 2015 conference(http://powertech2015-eindhoven.tue.nl/) c© 2015 IEEE. Personaluse of this material is permitted. Permission from IEEE must beobtained for all other uses, in any current or future media, includingreprinting/republishing this material for advertising or promotionalpurposes, creating new collective works, for resale or redistribution toservers or lists, or reuse of any copyrighted component of this work inother works.

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Please cite the published version.

Flexible Automatic Generation Control System for

Embedded HVDC Links

Francisco Gonzalez-Longatt

Loughborough University School of Electric, Electronic and

Systems Engineering

Loughborough, United Kingdom

[email protected]

Anton Steliuk

DMCC Engineering Ltd Peremogy ave., 56, Kyiv, 03056

Donetsk, Ukraine

[email protected]

Víctor Hugo Hinojosa M Federico Santa María Technical

University Electrical Energy Department Valparaiso-Chile

[email protected]

Abstract— Frequency quality will be maintained as ancillary

service instead of utilities, and different qualities in one system

may be requested depends on the framework of service. This

paper proposes a flexible Automatic Generation Control (AGC)

system for embedded HVDC links in order to provide frequency

sensitive response and control power interchange.

Index Terms-- Automatic generation control, frequency

controller, frequency stability, power system, protection scheme,

wind turbine generator.

I. INTRODUCTION

Future energy systems networks will be completely

different to the power systems on nowadays [1], [2]. High

and low power converters will be massively deployed in

several areas on the electric network [3], [4], [3]: (i)

renewable energy from highly variable generators connected

over high power converters, (ii) several technologies for

energy storage with very different time constants, some of

them using power converters as an interface to the grid, and

(iii) Pan-European transmission network facilitating the

massive integration of large-scale renewable energy sources

and the balancing and transportation of electricity based on

underwater multi-terminal high voltage direct current

transmission. The developments of stronger interconnector

and massive integration of offshore wind power in remote

location are steadily increasing the demand for more robust,

efficient, and reliable grid integration solutions. Multi-

terminal Voltage source converter (VSC)-based HVDC

(MTDC) technology has the potential to increase

transmission capacity, system reliability, and electricity

market opportunities.

The developments of stronger interconnector and massive

integration of offshore wind power in remote location are

steadily increasing the demand for more robust, efficient, and

reliable grid integration solutions. Multi-terminal Voltage

source converter (VSC)-based HVDC (MTDC) technology

has the potential to increase transmission capacity, system

reliability, and electricity market opportunities.

The integration of VSC-HVDC links into transmission

systems has the potential to afford a powerful new tool for

controlling both over and under frequency conditions. The

high degree of controllability inherent to the active power

flow on an HVDC link allows rapid changes to the power

flow to be used to counter active power imbalances [5].

Primary frequency control in HVDC has been a hot topic

in recent times. Several publications has developed and tested

controllers to enable inertial response on HVDC systems [6-

9]. HVDC for primary frequency control has been considered

in several publications [10], [11], and the coordinated

primary frequency control among non-synchronous systems

connected by a multi-terminal high-voltage direct current grid

is studied in [12]. Also, the problem of providing frequency

control services, including inertia emulation and primary

frequency control, from offshore wind farms connected

through a MTDC network has been studied in [13]. However,

secondary and tertiary frequency control considering HVDC

or MTDC systems has deserved a very low attention in recent

publications.

This paper proposes a flexible Automatic Generation

Control (AGC) system for embedded HVDC link in order to

provide frequency sensitive response and control power

interchange.

II. PROPOSED AGC INCLUDING EMBEDDED HVDC LINK

The structure of the proposed AGC of the interconnected

power system or area is shown in Fig. 1. There are four

control levels of the active power and frequency control. The

upper system control level is presented by the AGC of the

power system. The input signals are the system frequency

measurement fmeas in the power, the scheduled power on the

interface (Ptie ) and line interchanges (AC lines: Pflow,k, and

DC lines: PDC,ij).

Control

levels

System

Levelfsys

fref Pnet,ref

Area

controller 1

Governor 1,1

AGC of the Area

Area 1 fP1

Governor 1m

DP1mDP11

DPt1mDPt11

PAGC,1

Power

Plant

Level

Generation

Unit

Unit Level

Area

controller 2

Governor nm

Area 2

Governor n1

DPn1 DPmn

DPtn1

Gnm

... ...

PAGC,2

Pflow,1

Pflow,m

f1,1

G11 G1m

...

...

f1,m fn,1

Gn1

DPtnmfn,m

fPn

...

...

PG11 PG1m PG2m PG2m

PDC,ref

PDC,ref

PDC,ij

PDC,ij

...

HVDC

Link

Level

Fig. 1. The structure of the automatic generation control.

Based on tie-line interchanges, the net interchange power

(Pnet,ref) is calculated as:

, , ,

1

branchesN

net ref flow k DC ij

k

P P P

(1)

In the AGC of the power system (at the system control

level) the system frequency deviation (Df) and the changes on

the net interchange power (DPnet) deviations are defined as:

sys reff f fD (2)

,net net net refP P PD (3)

where: fref is a frequency set point value (typically, the rated

or nominal frequency), Pnet.ref is a net interchange power set

point value. The area control error (ACE) is calculated as:

net biasACE P K f D D (4)

where: Kbias is the frequency bias.

In the event of the internal power imbalance of the power

system, ACE defines the power to be compensated by the

regulating power plants and the HVDC link in order to

enforce frequency stabilization between the areas [14]. In the

case of the external frequency disturbance due to the different

signs of frequency and net interchange power deviations ACE

value tends to zero that provides the selectivity of the AGC

operation depending on location of the disturbance [14], [15].

The unscheduled active power setting PAGC formed by the

proportional-integral (PI) controller on basis of is calculated

as follows: 2

1

t

AGC P I

t

P K ACE K ACEdt (5)

where: KP is the proportional gain of the PI controller; KI is

the integral gain of the PI controller; t1, t2 are the integration

limits.

As shown in Fig. 1, the control i-th AGC control signal

PAGCi, is transmitted to each regulating power plant, defined

according to the participation factor αi of individual power

plant in the secondary frequency control:

, αAGC i i AGCP P i = 1, 2, …, n (6)

At the power plant control level the signal PPCi formed by

the power plant PI controller is calculated as: 2

11 1

tm mPC PC

PCi P f agci Tj I f agci Tj

j jt

P K K f P P K K f P P dt

D D D D D D

i = 1, 2, …, n

where: KPPC is the proportional gain of the power plant PI

controller; KIPC is the integral gain of the power plant PI

controller; Kf is the coefficient of frequency correction; and

DPTj is the sum of the turbine power change of the

generating units participating in the secondary frequency

control.

The distribution of the control signal PPCi at the i-power

plant control level is performed in accordance with the

participation factors βij of the generating units of i-power

plant in the secondary frequency control (see Fig. 2):

βij ij PCiP PD i = 1, 2, …, n and j = 1, 2,…,m (7)

where: n is the number of the regulating power plants; m is

the number of the generating units of the i-power plant; ∆Pij

is the control signal from the power plant controller. The

control signal ΔPij.ref is distributed in such a way that:

1

m

PCi ij

j

P P

D i = 1, 2, …, n

and

1 1 1

n n m

agc agci ij

i i j

P P P

D i = 1, 2, …, n

The calculated control signal ΔPij from the power

controller is transmitted to the turbine governor of the

generating unit (aggregate control level) via the speed

changer motor (see Fig. 2). Further, according to the

reference control signal ΔPij, the turbine governor generates a

signal of the turbine power change ΔPtij. Thus, the power

changing of the generating units restores the normal

frequency and scheduled net interchange power.

Frequency quality will be maintained as ancillary service

instead of utilities, and different qualities in one system may

be requested depends on the framework of service.

The AGC is a significant control process that operates

constantly to balance the generation and load in power

systems at a minimum cost. In this paper, the proposed AGC

include a control system to provide signals to embedded

HVDC links in order to provide frequency sensitive response

and control power interchange.

III. SIMULATION AND RESULTS

The IEEE 14 Bus Test Case represents a portion of the

American Electric Power System (in the Midwestern USA) as

of February, 1962. The original IEEE 14-bus system (as

presented on [16], [17]) has been slightly modified, the

system has three Power Plants and a boundary has been

defined to establish 2 operational areas (Area 1 and Area 2 in

Fig. 2). Not depicted in Fig. 2, but included in the system

model, are generator controllers (IEEE Type 1 speed-

governing model), such as the automatic voltage regulators

(SEXS, Simplified Excitation System).

The interface between areas is defined by three overhead

transmission lines (OHL 1-5, 1-2/1 and 1-2/2), as

consequence the AGC is developed to monitor and control

the net power interchange on them.

Net interchange power

Area 1

Area 2

Power

Plant 3

Power

plant 2

Power

plant 1

IEEE 14 bus Test model

G3

1 B

us

G21 Bus

G3

_2

Bu

s

G1 Bus

G22 Bus

Bu

s 8

Bus 6

Bus 11 Bus 10

Bus 9

Bus 14Bus 13

Bus 12

Bus 3

Bus 2

Bus 1

Bus 5Bus 4

fglongatt.org

PowerFactory 15.1.6

IEEE 14 Bus Test system - AGC simulation

Prof. FGL, Dr A. Steliuk, Dr V Hinojosa Automatic Generation Control: Simulation

Frequency Stability

Project: Graphic: Test network Date: 11/14/2014 Annex: 1

Load 1

Add load

Tr-G3-1Tr-G3-1

G~

G3

1

Tr-

G2

-1T

r-G

2-1

G~G21

Tr-G32Tr-G32

Tr-

G1

Tr-

G1

Tr-

G2

-2T

r-G

2-2

4-7

7-8

7-9

4-7

7-8

7-9

4-7

7-8

7-9G~

SC

6

G ~G

33

G ~

CS

8

5-6

5-6

4-9

4-9

G~ G22

G~

G1

Load 2

Load 3 Lo

ad

4

Lo

ad

5

OHL 1-5OHL 1-5

OHL 1-2 /2OHL 1-2 /2

OHL 1-2 /1OHL 1-2 /1

OHL 2-5OHL 2-5 OHL 4-5OHL 4-5

OHL 2-4OHL 2-4

OHL 2-3OHL 2-3

OH

L 3

-4O

HL

3-4

Lo

ad

6

Load 9

Load 10Load 11

Load 12

Load 14Load 13

6-1

16

-11 OHL 10-11OHL 10-11

9-1

09

-10

9-1

49

-14

OHL 13-14OHL 13-14

OH

L 6

-13

OH

L 6

-13

OHL 6-12OHL 6-12

OHL 12-13

OHL 12-13

DIg

SIL

EN

T

Fig. 2. Modified IEEE 14-bus test system.

The proposed AGC model has been developed using

DIgSILENT Simulation Language (DSL). AGC AREA-2 frame:

AGC slot

Power flow and

frequency

measurement slots

AGC ControllerElmAgc*

0

1

2

3

0

1

Frequency meaElmPhi*

Power flow Pflow3StaPqmea*

Power flow Pflow2StaPqmea*

Power flow Pflow1StaPqmea*

AGC AREA-2 frame:

fmeas

Pflow3

Pflow2

Pflow1

DIg

SIL

EN

T

Fig. 3. General frame of the AGC model.

AGC AREA2 controller:

HVDC Contribution

Calculation ofthe net interchange power

deviation

Frequency deviationcalculation

AGC control signals calculation

PIcontroller

ConstGammaHVDC

ConstGamma32

ConstGamma31

ConstGamma22

ConstPnetr..

ConstKbias

-

ConstGamma21

[Kp+Ki/s]Kp,Ki

Pagc_max

Pagc_min

Constfref

-

1/basePbase

-

AGC AREA2 controller:

0

2

3

1

1

2

3

4

0dPdc

o5

fmeas

o4

o3

o1

dP

net

yi

o2

Pnet

dP32

dP31

dP22

dP21PagcBia

s_fa

ct

df

fr

o19

ACEKbiasdf

Pflow1

Pflow3

Pflow2

DIg

SIL

EN

T

Fig. 5. General frame of the Proposed AGC+HVDC control model.

Figs. 6 to 7 illustrate comparative results using classical

AGC (CASEI: NO AGC, CASE II: Classic AGC) and the

proposed method.

60.00047.98035.96023.94011.920-0.1000 [s]

310.00

290.00

270.00

250.00

230.00

210.00

G1: PG1 in MW: CASE I

G1: PG1 in MW: CASE II

57.912 s237.388 MW

59.662 s291.671 MW

60.00047.98035.96023.94011.920-0.1000 [s]

168.00

164.00

160.00

156.00

152.00

148.00

G21: PG21 in MW: CASE I

G22: PG22 in MW: CASE I

G21: PG21 in MW: CASE II

G22: PG22 in MW: CASE II

56.182 s162.500 MW

60.00047.98035.96023.94011.920-0.1000 [s]

172.00

167.00

162.00

157.00

152.00

147.00

G31: PG31 in MW: CASE I

G32: PG32 in MW: CASE I

G31: PG31 in MW: CASE II

G32: PG32 in MW: CASE II

57.912 s162.500 MW

60.00047.98035.96023.94011.920-0.1000 [s]

1.00125

1.00000

0.99875

0.99750

0.99625

0.99500

Bus 2: Electrical Frequency in p.u. : CASE I

Bus 2: Electrical Frequency in p.u. : CASE II

59.832 s 0.998 p.u.

DIg

SIL

EN

T

60.00047.98035.96023.94011.920-0.1000 [s]

30.00

20.00

10.00

0.00

-10.00

-20.00

OHL 1-2 /2: P1-2(2) in MW CASE I

OHL 1-2 /2: P1-2(2) in MW CASE II

57.092 s 2.926 MW

60.00047.98035.96023.94011.920-0.1000 [s]

7.7476

2.3911

-2.9655

-8.3220

-13.679

-19.035

OHL 1-2 /1: P1-2(1) in MW CASE I

OHL 1-2 /1: P1-2(1) in MW CASE II

59.152 s 2.938 MW

60.00047.98035.96023.94011.920-0.1000 [s]

-39.00

-43.00

-47.00

-51.00

-55.00

-59.00

OHL 1-5: P1-5 in MW CASE I

OHL 1-5: P1-5 in MW CASE II

56.172 s-45.204 MW

60.00047.98035.96023.94011.920-0.1000 [s]

-10.00

-30.00

-50.00

-70.00

-90.00

-110.00

Net interchange power: in MW: CASE I

Net interchange power: in MW: CASE II

57.562 s-39.340 MW

DIg

SIL

EN

T

Fig. 6. Results using classical AGC.

60.00047.98035.96023.94011.920-0.1000 [s]

310.00

290.00

270.00

250.00

230.00

210.00

Generator 1: PG1 in MW: PROPOSED AGC

59.542 s289.238 MW

60.00047.98035.96023.94011.920-0.1000 [s]

170.00

165.00

160.00

155.00

150.00

145.00

Generator 21: Active Power in MW

Generator 22: Active Power in MW

59.702 s147.649 MW

60.00047.98035.96023.94011.920-0.1000 [s]

171.00

166.00

161.00

156.00

151.00

146.00

Generator 31: PG31 in MW: PROPOSED AGC

Generator 32: PG32 in MW: PROPOSED AGC

59.682 s147.649 MW

62.5050.0037.5025.0012.500.00 [s]

1.00125

1.00000

0.99875

0.99750

0.99625

0.99500

Bus 2: Electrical Frequency in p.u: PROPOSED AGC

11.032 s 0.996 p.u.

DIg

SIL

EN

T

60.00047.98035.96023.94011.920-0.1000 [s]

10.00

0.00

-10.00

-20.00

-30.00

-40.00

OHL 1-2 /2: P1-2(2) in MW: PROPOSED AGC

60.00047.98035.96023.94011.920-0.1000 [s]

4.5752

-2.8964

-10.368

-17.840

-25.311

-32.783

OHL 1-2 /1: P1-2(1) in MW: PROPOSED AGC

60.00047.98035.96023.94011.920-0.1000 [s]

-23.00

-25.00

-27.00

-29.00

-31.00

-33.00

Conv2: P1-5 DC-LINE in MW: PROPOSED AGC

60.00047.98035.96023.94011.920-0.1000 [s]

0.00

-20.00

-40.00

-60.00

-80.00

-100.00

Net interchange power: im MW: PROPOSED AGC

DIg

SIL

EN

T

Fig. 7. Results using Proposed AGC.

IV. REFERENCES

[1] F. Gonzalez-Longatt, "Frequency Control and Inertial Response

Schemes for the Future Power Networks," in Large Scale Renewable

Power Generation, J. Hossain and A. Mahmud, Eds., ed: Springer

Singapore, 2014, pp. 193-231.

[2] F. Gonzalez-Longatt, "Frequency Control and Inertial Response

Schemes for the Future Power Networks," in Advances in Technologies for Generation, Transmission and Storage, Green Energy and

Technology Series. vol. VIII, J. Hossain and A. Mahmud, Eds., ed

Singapur: Springer-Verlag, 2014, p. 363.

[3] F. Gonzalez-Longatt, "TUTORIAL: Frequency Control and Inertia

Response Schemes for the Future Power Networks," presented at the

IEEE Inernational Energy Conference and Exhibition, ENERGYCON

2012, Florence, Italy, 2012.

[4] F. Gonzalez-Longatt, "Impact of synthetic inertia from wind power on

the protection/control schemes of future power systems: Simulation

study," in Developments in Power Systems Protection, 2012. DPSP

2012. 11th International Conference on, 2012, pp. 1-6.

[5] P. Wall, "Online Prediction of the Post-Disturbance Frequency

Behaviour of a Power System," Doctor of Philosophy, School of

Electrical and Electronic Engineering, The University of Manchester,

Manchester, UK, 2013.

[6] Z. Jiebei, C. D. Booth, G. P. Adam, and A. J. Roscoe, "Inertia

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Power System Automation and Protection (APAP), 2011 International Conference on, 2011, pp. 1-6.

[7] Z. Jiebei, C. D. Booth, G. P. Adam, A. J. Roscoe, and C. G. Bright,

"Inertia Emulation Control Strategy for VSC-HVDC Transmission

Systems," Power Systems, IEEE Transactions on, vol. 28, pp. 1277-

1287, 2013.

[8] Z. Jiebei, J. M. Guerrero, C. D. Booth, Z. Haotian, and G. P. Adam, "A

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[9] Y. Phulpin, "Communication-Free Inertia and Frequency Control for

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1584-1588 vol.3.

[11] P. F. de Toledo, P. Jiuping, K. Srivastava, W. WeiGuo, and H. Chao,

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[12] J. Dai, Y. Phulpin, A. Sarlette, and D. Ernst, "Coordinated primary

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[13] B. Silva, C. L. Moreira, L. Seca, Y. Phulpin, and J. A. Peas Lopes,

"Provision of Inertial and Primary Frequency Control Services Using

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[14] V. Pavlovsky and A. Steliuk, "Modelling of automatic generation

control in power systems," in PowerFactory Applications for Power

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(Eds.), Ed., First Edition ed: Springer, 2014, p. 582.

[15] P. Kundur, N. J. Balu, and M. G. Lauby, Power system stability and

control. New York: McGraw-Hill, 1994.

[16] F. Milano, Power system modelling and scripting. London: Springer,

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[17] F. Gonzalez-Longatt. (2014). IEEE 14 bus Test: Power system test case

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