A Cost-Effectiveness Differential Game Model for Climate Agreements
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  • 作者:O. Bahn ; A. Haurie
  • 关键词:Adaptation ; Climate agreement ; Climate change ; Dynamic games ; Mitigation ; Integrated assessment
  • 刊名:Dynamic Games and Applications
  • 出版年:2016
  • 出版时间:March 2016
  • 年:2016
  • 卷:6
  • 期:1
  • 页码:1-19
  • 全文大小:590 KB
  • 参考文献:1.Babonneau F, Haurie A, Vielle M (2013) A robust meta-game for climate negotiations. Comput Manag Sci 10:299–329
    2.Bahn M, Chesney A, Gheyssens J (2012) The effect of proactive adaptation on green investment. Environ Sci Policy 18:9–24CrossRef
    3.Bahn O (2010) Combining adaptation and mitigation: a game theoretic approach. INFOR 48:193–201MathSciNet
    4.Bahn O, Haurie A (2008) A class of games with coupled constraints to model international GHG emission agreements. Int Game Theory Rev 10:337–362CrossRef MathSciNet
    5.Bosetti V, Massetti E, Tavoni M (2007) The WITCH model, structure, baseline, solutions. Working Paper 10.2007, Milan: Fondazione Eni Enrico Mattei
    6.Carlson DA, Haurie A (2000) Infinite horizon dynamic games with coupled state constraints. In: Filar JA, Gaitsgory V, Mizukami K (eds) Advances in dynamic games and applications, Annals of the International Society of Dynamic Games, vol 5. Birkhäuser, Boston, MA, pp 196–212
    7.de Bruin KC, Dellink RB, Tol RS (2009) “AD-DICE”: an implementation of adaptation in the DICE model. Clim Change 95:63–81CrossRef
    8.Eyckmans J, Tulkens H (2006) Simulating coalitionally stable burden sharing agreements for the climate change problem. In: Chander P et al (eds) Public goods, environmental externalities and fiscal competition. Springer, Berlin, pp 218–249CrossRef
    9.Haurie A (1995) Environmental coordination in dynamic oligopolistic markets. Group Decis Negot 4:46–67
    10.Haurie A, Babonneau F, Edwards N, Holden PB, Kanudia A, Labriet M, Pizzileo B, Vielle M (2013) Fairness in climate negotiations: a meta-game analysis based on community integrated assessment. In: Semmler W, Bernard L (eds) Handbook on the macroeconomics of climate change. Oxford University Press, Oxford (to appear)
    11.Haurie A, Zaccour G (1995) Differential game models of global environmental management. In: Carraro C, Filar, JA (eds) Control and game-theoretic models of the environment, Annals of the International Society of Dynamic Games, vol 2. Birkhäuser, Boston, MA, pp 3–23
    12.IPCC (2013) WGI AR5 summary for policymakers. http://​www.​climatechange201​3.​org . Accessed 28 Sep 2013
    13.Krawczyk JB (2005) Coupled constraint Nash equilibria in environmental games. Resour Energy Econ 27:157–181CrossRef
    14.Leimbach M, Bauer N, Baumstark L, Edenhofer O (2010) Mitigation costs in a globalized world: climate policy analysis with REMIND-R. Environ Model Assess 15:155–173CrossRef
    15.Margulis S, Narain U (2009) The costs to developing countries of adapting to climate change: new methods and estimates, Global Report of the Economics of Adaptation to Climate Change Study. The World Bank, Washington, DC
    16.Nash J (1950) Equilibrium points in n-person games. Proc Natl Acad Sci 36:48–49CrossRef MathSciNet
    17.Nordhaus WD (2008) A question of balance. Yale University Press, New Haven, CT
    18.Nordhaus WD, Boyer J (2000) Warming the world: economics of climate change. MIT Press, Cambridge, MA
    19.Nordhaus WD, Yang Z (1996) A regional dynamic general-equilibrium model of alternative climate change strategies. Am Econ Rev 86:741–765
    20.Ramsey F (1928) A mathematic theory of saving. Econ J 38:543–549CrossRef
    21.Rosen JB (1965) Existence and uniqueness of the equilibrium points for concave n-person games. Econometrica 33:520–534CrossRef MathSciNet
    22.United Nations (2009) Copenhagen Accord, UNFCCC, Conference of the Parties (COP-15). http://​unfccc.​int/​resource/​docs/​2009/​cop15/​eng/​l07.​pdf . Accessed 19 Oct 2011
  • 作者单位:O. Bahn (1)
    A. Haurie (1) (2) (3)

    1. GERAD and Department of Decision Sciences, HEC Montréal, Montreal, Canada
    2. ORDECSYS, Geneva, Switzerland
    3. University of Geneva, Geneva, Switzerland
  • 刊物类别:Mathematics and Statistics
  • 刊物主题:Economics
    Communications Engineering and Networks
    Operations Research and Mathematical Programming
    Game Theory, Economics, Social and Behavioral Sciences
    Game Theory and Mathematical Methods
  • 出版者:Birkh盲user Boston
  • ISSN:2153-0793
文摘
In this paper, we propose a differential game model with a coupled constraint to represent the possible effects of climate agreements between industrialized, emerging and developing countries. Each group of countries is represented by an economic growth model where two different types of economies, called, respectively, ‘low-carbon’ and ‘carbon,’ can co-exist, each of which having different productivities of capital and of emissions due to energy use. We assume that each group of countries participating in the negotiations has identified a damage function, which determines a loss of GDP due to warming and has also a possibility to invest in a capital permitting adaptation to climate changes. The climate agreements we consider have two main components: (1) They define a global emission budget for a commitment period and impose it as a limit on cumulative emissions during that period; (2) they distribute this global budget among the different coalitions of countries taking part in the agreement. This implies that the game has now a coupled constraint for all participants in the negotiations. The outcome of the agreement is therefore obtained as a generalized or ‘Rosen’ equilibrium which can be selected among a whole manifold of such solutions. We show that the family of Nash equilibria in the games obtained through a distribution of the total budget among the different parties corresponds to the manifold of normalized equilibria. We then propose an equity criterion to determine a fair division of this total emission budget or equivalently to select a proper weighting for a normalized equilibrium. Keywords Adaptation Climate agreement Climate change Dynamic games Mitigation Integrated assessment

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