A strategic production costing model for electricity market price analysis

被引:40
作者
Batlle, C [1 ]
Barquín, J [1 ]
机构
[1] Univ Pontificia Comillas, Inst Invest Tecnol, Madrid, Spain
关键词
marginal price; strategic behavior; oligopolistic markets; power system modeling; risk analysis;
D O I
10.1109/TPWRS.2004.831266
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 [电气工程]; 0809 [电子科学与技术];
摘要
Production costing models (PCMs) have been extensively used to analyze traditional power systems for decades. These tools are based on the costs of production, but in oligopolistic electricity markets market prices can not be explained attending just to marginal costs but instead bid prices have to be considered, since market participants seize their dominant position in the market looking for higher profits. Thus, the merit order composition criteria applied in traditional PCMs has to be somehow reconsidered in order to be able to represent the agents' strategic bidding. The objective of the strategic production costing model (SPCM) presented in this paper is to evolve the PCM approach to adapt it to the actual wholesale electricity markets without losing its typical advantages. The generalization proposed allows to represent an oligopolistic hydrothermal electricity market and provides the system price-duration curve as well as the income and expected costs of every generating agent. Compared with other oligopolistic models, the main advantage of the SPCM is its potential computational speed.. which makes it very suitable for risk analysis studies that require considering a large number of scenarios.
引用
收藏
页码:67 / 74
页数:8
相关论文
共 11 条
[1]
BALERIAUX H, 1967, REV SOC ROYALE BELGE, V7, P225
[2]
BATLLE C, 2000, P 6 INT C PROB METH
[3]
BUNN DW, 2003, MODELING PRICES COMP, pCH2
[4]
RECONSIDERING COURNOT - THE COURNOT EQUILIBRIUM IS CONSISTENT [J].
DAUGHETY, AF .
RAND JOURNAL OF ECONOMICS, 1985, 16 (03) :368-379
[5]
DAUGHETY AF, 1988, COURNOT OLIGOPOLY
[6]
Oligopolistic competition in power networks: A conjectured supply function approach [J].
Day, CJ ;
Hobbs, BF ;
Pang, JS .
IEEE TRANSACTIONS ON POWER SYSTEMS, 2002, 17 (03) :597-607
[7]
*EL POW RES I, 1982, EL2561 EPRI
[8]
SUPPLY FUNCTION EQUILIBRIA IN OLIGOPOLY UNDER UNCERTAINTY [J].
KLEMPERER, PD ;
MEYER, MA .
ECONOMETRICA, 1989, 57 (06) :1243-1277
[9]
RIVIER M, 2001, APPL ALGORITHMS COMP
[10]
Tirole J., 1990, THEORY IND ORG