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Analysis Profit of Generation Company in Power Market by Bidding Strategy

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After the 90s, the electric power industry has undergone a considerable change, and the power markets have been restructured in many regions worldwide. The bidding of power plants is always interesting in research to ensure revenue and profit of many generation companies. This paper studies and analyzes profit of generation company in power market by bidding strategy. PowerWorld 13 simulator are chosen to build up the calculation program, the simulations are involved IEEE 39bus test system.

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Analysis Profit of Generation Company in Power

Market by Bidding Strategy

Hue Industrial College National Taiwan University of

Science and Technology Danang University of Technology National Taiwan University of Science and Technology

Abstract— After the 90s, the electric power industry has

undergone a considerable change, and the power markets have

been restructured in many regions worldwide The bidding of

power plants is always interesting in research to ensure revenue

and profit of many generation companies This paper studies and

analyzes profit of generation company in power market by

bidding strategy PowerWorld 13 simulator are chosen to build

up the calculation program, the simulations are involved IEEE

39-bus test system

Keywords-power market; generation company; bidding

strategy; profit

I INTRODUCTION

Nowadays, many countries changed the economics of their

electricity markets from monopolies to oligopolies in an effort

to increase competition One of the main market competition

structures used in the new deregulated environments is the pool

power market A pool power market is a central auction that

brings regional buyers and sellers together All competitive

power generators (supply) and buyers (demand) are required to

submit blocks of energy amounts and corresponding prices

they are willing to receive from or pay to the pool power

market

The prices and quantities submitted by the market

participants are binding obligations as they require financial

commitments to the market Once all the supply and demand

bids have been submitted and the bidding period ends, an

Independent System Operation (ISO) ranks these quantity-price

offers based on the least-cost for selling bids and the highest

price for buying bids The ISO then matches the selling bids

with buying offers such that the highest offers are matched

with the lowest selling bids

A significant amount of research has been conducted the

past several years concerning the market structure and the

development of efficient bidding strategies for power

producers Evolving trading agents, whose evolution is based

on a genetic algorithm (GA), are used to simulate the electricity

auction [1] In [2], the problem is formulated as a two-level

optimization procedure with a centralized economic dispatch

that determines market clearing prices at the top level, and a

self unit commitment simulator at the second level In [3],

optimal multi-period bidding strategies are developed with the

application of a discrete-state and discrete-time Markov

decision process In [4], a methodology for the development of bidding strategies are presented for electricity producers in a competitive In [5], two methods are presented to create optimal bidding

II BIDDING AND AUCTION IN THE POOL POWER MARKET

A Bidding in the pool power market

A generator offer for the power market is composed of two components, the price and quantity of electricity that a supplier is willing to generate Offers are submitted in blocks

of price quantity pairs Power market allows submitting many blocks for a generator offer Figure 1 show the bidding in the pool power market

Figure 1 Bidding in the pool power market

In the day-ahead or hour-ahead markets, the Generation Companies (GENCOs) and the Distribution Companies (DISCOs) must submit the quotations for Independent Market Operation (IMO) The quotation, which is expressed by the electricity capacity levels and electricity pricing, will show the supply and demand curves of GENCOs and DISCOs [6]

B Auction in the pool power market

Auction in the power market is operated by IMO, which is based on the quotations of the buyer and the seller The auction

is arranged according to the capacity ranges from low to high price for supply curves and vice versa for demand curves If quotations of the demand curve are not requested, it will be perpendicular to the MW-axis with a value of the total of demand capacity

POOL POWER

Quotation

Schedule

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Figure 2 Auction in the pool power market by “block”

Resource offers and demand bids are illustrated in Figures

2 and 3 Resource offers may be “block” or “slope” A “block”

offer for a GENCO's generator corresponds to a piece wise

linear cost curve (as shown Figure 2) A “slope” offer for a

generator corresponds to a quadratic cost-curve (as shown

Figure 3)

Figure 3 Auction in the pool power market by “slope”

III OPTIMAL POWER FLOW AND PROFIT OF GENCOS IN

THE POWER MARKET

A Optimal power flow in the power market

The optimal power flow (OPF) is developed for

implementation into a power system simulation environment

The OPF performs all system control while maintaining system

security System controls include generator megawatt outputs,

transformer taps, and transformer phase shifts, while

maintenance of system security ensures that no power system

component’s limits are violated the scheduled supplies from

the day-ahead bids establish the dispatch commitments The

quotations of the GENCOs from scheduled supplies can be

approximated to the quadratic function or higher degree

function of capacity [6]:

2

Gi i Gi i i

C    (1)

The generally accepted objective is minimization of total

generator operational costs [9]:

min f ( PG) (2)

Subject to G ( PG , QG , V ,  )  0 (3)

H ( PG , QG , V ,  )  0 (4) The Lagrangian fuction defined as:

) , , , ( ) V, , , ( )

f

Where:

i fi P P

f ( G) 1 ( G): scalar, short-term operating cost, such as fuel cost;

: ) , , , ( )

, , , ( PG QG V  n i1gi PG QG V

equality constraints, such as bus power flow balances;

: ) , , , ( )

, , ,

i hi P Q V V

Q P

inequality constraints including limits of all variable;

i1i

i 1i

B Profit of GENCOs in the power market

Locational marginal pricing (LMP) at a location (bus) of a transmission network is defined to be the minimal additional system cost required to supply an additional increment of electricity to this location LMP at Busi is three components included in the marginal price at reference bus, marginal loss cost from reference bus to Busi and marginal congestion price from reference bus to Busi [6]:

ij j i

loss ref ref i i

P

P P

P LMP

1 

Revenue of GENCOs can be found as:

RGiLMPi * Pi (USD/h) (7) With real power at buses:

n

j

j i ij ij

j i

P

1

)

Therefore, profit of GENCOs can be determined as: GiR Gi CGi (USD/h) (9)

 9

G2 G2 G1

 5

G2

 3

G1 G1

 1

G2

P

P min1 P min2 P max1 P max2 P 1 P 2 P 3 P 4

 1

 2

 3

 4

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The equation (9) represents the profit of GENCOs, which

is the difference between the revenue and the cost of power

generation

IV CASE STUDY

A Test model

This paper proposed calculation model with 39-bus IEEE

test system (New England) to assess revenues, expenses and

profits of GENCOs in the power market Bidding strategy is

analyzed on this system so that profit can improve effectively

The calculation has been run by PowerWorld Simulator 13

Figure 4 and Table 1 show parameters and diagram of IEEE

39-bus test system as follows [7]:

Figure 4 Diagram of IEEE 39-bus

TABLE I P ARAMETERS O F I EEE 39-B US P OWER M ARKET

GenCo (MW) Pmin (MW) Pmax ($/MW) b ($/MWc 2)

B Caculation and discussion

In this survey, this problem was described as a two

scenarios At the high level, a bidding strategy is surveyed to

determine profit at high cost, but in contrast, lower level is determined profit in low cost The quotations can be approximated to the quadratic function or higher degree function of capacity Simulator software of the power market such as PowerWorld simulator 13 also has this feature

In the first scenario, bidding curves of GENCOs have been showed in Figure 5 The bidding strategy is distributed in such

a way that GENCO30 owns the most expensive generator (b=6.9$/MW, c=0.019$/MW2) while other GENCOs owns those with cheaper operating costs This paper choose load factor script of 1.1 to calculate and analyze market

0.0 5.0 10.0 15.0 20.0 25.0 30.0

50 100 150 200 250 300 350 400 450 500

MW

Figure 5 Bidding strategy in the first scenario

From Table 2, with the first scenario, GenCo30 will has benefit from the law of the market like any other member

When output capacity of GenCo30 is 250MW, its revenue is 4283$/h and profit is 1370$/h

TABLE II T ARGETS O F G EN C OS I N T HE F IRST S CENARIO GenCo (MW) P ($/MWh) LMP Revenue ($/h) ($/h) Cost Profit ($/h)

GENCO30

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In contrast, with the second scenario, if the bidding

strategy of GENCO30 is lower level (b=4$/MW,

c=0.007$/MW2), bidding curve of GENCO30 will be lower than

the previous scenario (as shown Figure 6)

0.0

2.0

4.0

6.0

8.0

10.0

12.0

14.0

16.0

18.0

50 100 150 200 250 300 350 400 450 500

MW

Figure 6 Bidding strategy in the second scenario

On the other hand, in the comparison between two scenario

(as shown Tables 2 and 3), because revenue of GENCO30 has

increased from 4283$/h to 5996$/h as well as cost has reduced

from 2913$/h to 2258$/h, profit of GENCO30 has increased

from 1370$/h to 3738$/h At the same time, total market profit

has been improved effectively

TABLE III T ARGETS O F G EN C OS I N T HE S ECOND S CENARIO

GenCo (MW) P ($/MWh) LMP Revenue ($/h) ($/h) Cost Profit ($/h)

Moreover, Tables 4 shows the other target of GENC30 for

some typical level on the daily load curve with high and low

bidding scenario Simulations are done on with varying load

conditions from 0.3pu to 1.1pu load Results are then tabulated

in the following few sections

TABLE IV O THER T ARGETS O F G ENCO 30 Load

value

P (MW)

LMP ($/MWh)

Revenue ($/h)

Cost ($/h)

Profit ($/h)

High bidding scenario

Low bidding scenario

V CONCLUSION

To sum up, a brief survey of bidding strategies of GENCOs

in the power market is made in this paper Participating in the power market and knowing how to forecast quotation for day-ahead market through load forecasting, LMP forecasting, etc If the GENCOs sign bilateral contracts with power trading companies, they will encounter investment risks such as exchange rates, inflation, etc Therefore, the GENCOs should

be carefully forecasted in bidding strategy on the day-ahead market This will optimize the profits as well as reduce risk of the business

REFERENCES

[1] C W Richter and G B Sheble,“Genetic algorithm evolution of utility bidding strategies for the competitive marketplace,” IEEE Trans Power Syst., vol 13, Feb 1998, pp 256–261

[2] C.-A Li, A J Svoboda, X Guan, and H Singh,“Revenue adequate bid-ding strategies in competitive electricity markets,” IEEE Trans Power Syst., vol 14, May 1999, pp 492–497

[3] B R Song, C.-C Liu, J Lawarree, and R W Dahlgren,“Optimal elec-tricity supply bidding by Markov decision process,” IEEE Trans Power Syst., vol 15, May 2000, pp 618–624

[4] V P Gountis and A G Bakirtzis,“Bidding strategies for electricity producers in a compentitive electricity marketplace” IEEE Trans Power Syst., vol 19, Feb 2004, pp 356–365

[5] F S Wen and A K David,“Optimal bidding strategies and modeling of imperfect information among competitive generators,” IEEE Trans

Power Syst., vol 16, Feb 2001, pp 15–21

[6] Daniel Kirschen, Goran Strbac, Fundamentals of Power System Economics, John Wiley & Sons, England, 2004

[7] M A Pai, Energy Function Analysis for Power System Stability, Kluwer Academic Publishers, Boston, 1989

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