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Towards an understanding of tradeoffs between regional wealth, tightness of a common environmental constraint and the sharing rules. (2010). Vallee, Thomas ; Krawczyk, Jacek ; Boucekkine, Raouf.
In: Journal of Economic Dynamics and Control.
RePEc:eee:dyncon:v:34:y:2010:i:9:p:1813-1835.

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Cited: 6

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Cites: 22

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Cocites: 45

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  1. A game-theoretic model of car ownership and household time allocation. (2017). Yang, Hai ; Wang, Donggen ; Yao, Mingzhu.
    In: Transportation Research Part B: Methodological.
    RePEc:eee:transb:v:104:y:2017:i:c:p:667-685.

    Full description at Econpapers || Download paper

  2. Economic Problems with Constraints: How Efficiency Relates to Equilibrium. (2016). Krawczyk, Jacek ; Tidball, Mabel.
    In: International Game Theory Review (IGTR).
    RePEc:wsi:igtrxx:v:18:y:2016:i:04:n:s0219198916500110.

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  3. Economics of collective monitoring: a study of environmentally constrained electricity generators. (2016). Zuccollo, James ; Krawczyk, Jacek ; Contreras, J.
    In: Computational Management Science.
    RePEc:spr:comgts:v:13:y:2016:i:3:d:10.1007_s10287-015-0247-9.

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  4. Regional burden sharing of GHG mitigation policies in a decentralized federation. (2016). Dissou, Yazid ; Arif, Faisal .
    In: Economic Modelling.
    RePEc:eee:ecmode:v:52:y:2016:i:pb:p:390-399.

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  5. Regional Burden Sharing of Carbon Mitigation Cost and Output-Based Allocation of Emissions. (2013). Dissou, Yazid.
    In: Conference papers.
    RePEc:ags:pugtwp:332342.

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  6. Sustainable growth under pollution quotas: optimal R&D, investment and replacement policies. (2011). Yatsenko, Yuri ; Boucekkine, Raouf ; Hritonenko, Natali.
    In: Working Papers.
    RePEc:hal:wpaper:halshs-00632887.

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References

References cited by this document

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  2. Boucekkine, R. ; Germain, M. The burden sharing of pollution abatement costs in multi-regional open economies. 2009 The B.E. Journal of Macroeconomics. 9 -

  3. Contreras, J. ; Klusch, M. ; Krawczyk, J.B. Numerical solutions to Nash–Cournot equilibria in coupled constraint electricity markets. 2004 IEEE Transactions on Power Systems. 19 195-206
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  4. Contreras, J., Krawczyk, J.B., Zuccollo, J., 2007. Electricity market games with constraints on transmission capacity and emissions. In: 30th Conference of the International Association for Energy Economics, Wellington, New Zealand, February.
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  5. Contreras, J., Krawczyk, J.B., Zuccollo, J., 2008. The invisible polluter: Can regulators save consumer surplus? In: 13th International Symposium of the International Society of Dynamic Games, Wroclaw, Poland, June 30–July 3, pp. 1–32.

  6. Drouet, L. ; Haurie, A. ; Moresino, F. ; Vial, J.-P. ; Vielle, F. ; Viguier, L. An oracle based method to compute a coupled equilibrium in a model of international climate policy. 2008 Computational Management Science. 5 119-140

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  11. Hobbs, B.E. ; Pang, J.-S. Nash–Cournot equilibria in electric power markets with piecewise linear demand functions and joint constraints. 2007 Operations Research. 55 113-127

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  14. Krawczyk, J.B., 2007. Numerical solutions to coupled-constraint (or generalised) Nash equilibrium problems. Computational Management Science 4, 183–204, 〈http://dx.doi.org/10.1007/s10287–006–0033–9〉.

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  20. Rosen, J.B. Existence and uniqueness of equilibrium points for concave n-person games. 1965 Econometrica. 33 520-534
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  22. Uryasev, S. ; Rubinstein, R.Y. On relaxation algorithms in computation of noncooperative equilibria. 1994 IEEE Transactions on Automatic Control. 39 1263-1267
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Cocites

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  2. Pareto-based evolutionary multiobjective approaches and the generalized Nash equilibrium problem. (2020). Suciu, Mihai Alexandru ; Gasko, Noemi ; Lung, Rodica Ioana.
    In: Journal of Heuristics.
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  3. A subgradient algorithm for a class of nonlinear split feasibility problems: application to jointly constrained Nash equilibrium models. (2019). Muu, Le Dung ; Thanh, Nguyen Thi ; Yen, Le Hai.
    In: Journal of Global Optimization.
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  4. A game theory-based decentralized control strategy for power demand management of building cluster using thermal mass and energy storage. (2019). Li, Hangxin ; Tang, Rui ; Wang, Shengwei.
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  5. How to Select a Solution in Generalized Nash Equilibrium Problems. (2018). Dreves, Axel.
    In: Journal of Optimization Theory and Applications.
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  6. The Glowinski–Le Tallec splitting method revisited in the framework of equilibrium problems in Hilbert spaces. (2018). Strodiot, Jean Jacques ; Tu, Phan.
    In: Journal of Global Optimization.
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  7. Differentiated oligopolistic markets with concave cost functions via Ky Fan inequalities. (2017). Bigi, Giancarlo ; Passacantando, Mauro.
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  8. Economic Problems with Constraints: How Efficiency Relates to Equilibrium. (2016). Krawczyk, Jacek ; Tidball, Mabel.
    In: International Game Theory Review (IGTR).
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  9. Economics of collective monitoring: a study of environmentally constrained electricity generators. (2016). Zuccollo, James ; Krawczyk, Jacek ; Contreras, J.
    In: Computational Management Science.
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  10. On a Smooth Dual Gap Function for a Class of Player Convex Generalized Nash Equilibrium Problems. (2015). Kanzow, Christian ; Hoheisel, Tim ; Harms, Nadja.
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  11. S-adapted Equilibria in Games Played Over Event Trees with Coupled Constraints. (2015). Zaccour, Georges ; Kuchesfehani, Elnaz Kanani.
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  15. An Alternating Direction Method for Nash Equilibrium of Two-Person Games with Alternating Offers. (2013). Zhu, Wenxing ; Peng, Zheng.
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  21. Nonsmooth optimization reformulations characterizing all solutions of jointly convex generalized Nash equilibrium problems. (2011). Kanzow, Christian ; Dreves, Axel.
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