A Dynamic Game Approach for Analyzing the Coalitional Stability of Cascaded Hydropower Stations

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Abstract:

A game model is proposed to discuss the possible coalition structures of hydropower stations. The stable coalition structures in different contexts of electricity markets are derived on basic of numerical simulation using the raw data of three hydropower stations on the middle and lower reaches of some river in China's south-western region as a case. The coalitional stability is analyzed by a dynamic cooperation game approach using the conception of LCS and EPCS. The total purchase power fees of the grid in three coalition structures are calculated and compared to analyze the effects of coalition structures on the social benefit.

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Advanced Materials Research (Volumes 562-564)

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1544-1548

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August 2012

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© 2012 Trans Tech Publications Ltd. All Rights Reserved

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[1] D. Yang, G. Ma, F. Gao: Discussions On the Unified Price of Electricity Sent Into Grid for Cascade Hydropower Stations, Water Power Vol. 32 (2006), P. 1-3.

Google Scholar

[2] W. Kou, Z. Guo, J. Zhang: Optimal Scheduling for Cascaded Reservoirs with Different Power Pricing Policies, Water Resources and Power Vol. 28 (2010), P. 160-163.

Google Scholar

[3] E. Bompard, E. Carpaneto, G. Ciwei: A Game Theory Simulator for Assessing the Performances of Competitive Electricity Markets, Electric Power Systems Research Vol. 78 (2008), P. 217-227.

DOI: 10.1016/j.epsr.2007.02.007

Google Scholar

[4] L. Geerli, L. Chen, R. Yokoyama: Pricing and Operation in Deregulated Electricity Market by Noncooperative Game, Electric Power Systems Research Vol. 57 (2001), P. 133-139.

DOI: 10.1016/s0378-7796(01)00094-3

Google Scholar

[5] B. Han, L. Zhang, J. Shu: Bidding Model of Cascaded Hydropower Stations and Equilibrium Solving Under Agency Mechanism, Chinese Society for Electrical Engineering Vol. 28 (2008), P. 94-99.

Google Scholar

[6] Z. Tan, X. Li, Y. Liu: Game Models and Solutions in the Competitive Electricity Market, Transactions of China Electrotechnical Society Vol. 19 (2004), P. 42-50.

Google Scholar

[7] J. Ma, W. Ji: Complexity of Repeated Game Model in Electric Power Triopoly, Chaos, Solitons & Fractals Vol. 40 (2009), P. 1735-1740.

DOI: 10.1016/j.chaos.2007.09.058

Google Scholar

[8] M. Chwe: Farsighted Coalitional Stability, Journal of Economic Theory Vol. 63 (1994), P. 299-325.

DOI: 10.1006/jeth.1994.1044

Google Scholar

[9] A. Ambrus: Theories of Coalitional Rationality, Journal of Economic Theory Vol. 144 (2009), P. 676-695.

DOI: 10.1016/j.jet.2007.03.010

Google Scholar

[10] E. Shellshear, P. Sudh Lter: On Core Stability, Vital Coalitions, and Extendability, Games and Economic Behavior Vol. 67 (2009), P. 633-644.

DOI: 10.1016/j.geb.2009.01.005

Google Scholar

[11] T. Arnold, U. Schwalbe: Dynamic Coalition Formation and the Core, Journal of economic behavior & organization Vol. 49 (2002), P. 363-380.

DOI: 10.1016/s0167-2681(02)00015-x

Google Scholar

[12] H. Konishi, M. Le Breton, S. Weber: On Coalition-Proof Nash Equilibria in Common Agency Games, Journal of Economic Theory Vol. 85 (1999), P. 122-139.

DOI: 10.1006/jeth.1998.2481

Google Scholar

[13] L. Xue: Coalitional Stability Under Perfect Foresight, Economic Theory Vol. 11 (1998), P. 603-627.

DOI: 10.1007/s001990050204

Google Scholar

[14] H. Vartiainen: Dynamic Coalitional Equilibrium, Journal of Economic Theory (2010).

Google Scholar

[15] H. Konishi, D. Ray: Coalition Formation as a Dynamic Process, Journal of Economic Theory Vol. 110 (2003), P. 1-41.

Google Scholar