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Public Input Competition under Stackelberg Equilibrium: A Note

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Abstract
This paper examines the Stackelberg equilibrium for public input competition and compares it with the non-cooperative Nash equilibrium. Given two asymmetric regions, we show that under the Nash equilibrium, the more productive region tends to spend more on public input, which results in this region attracting more capital than the less productive region. The comparison of the two equilibria reveals that the leader region obtains a rst-mover advantage under the Stackelberg setting. This suggests that if regions interact with each other sequentially as in the Stackelberg equilibrium, then the regional disparity that is due to the heterogeneity of productivity is likely to be mitigated or enlarged, depending on which region performs the leadership role in the competition process.

Suggested Citation

  • Yongzheng Liu & Jorge Martinez-Vazquez, 2014. "Public Input Competition under Stackelberg Equilibrium: A Note," International Center for Public Policy Working Paper Series, at AYSPS, GSU paper1402, International Center for Public Policy, Andrew Young School of Policy Studies, Georgia State University.
  • Handle: RePEc:ays:ispwps:paper1402
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    Cited by:

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    2. Caihua Zhou, 2021. "Game Theory-Based Analysis of Local Governments’ Behavioral Dissimilation in the Third-Party Soil Pollution Control under Chinese-Style Fiscal Decentralization," Land, MDPI, vol. 10(4), pages 1-20, April.
    3. Caihua Zhou & Hualin Xie & Xinmin Zhang, 2019. "Does Fiscal Policy Promote Third-Party Environmental Pollution Control in China? An Evolutionary Game Theoretical Approach," Sustainability, MDPI, vol. 11(16), pages 1-18, August.

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    More about this item

    JEL classification:

    • H73 - Public Economics - - State and Local Government; Intergovernmental Relations - - - Interjurisdictional Differentials and Their Effects
    • H87 - Public Economics - - Miscellaneous Issues - - - International Fiscal Issues; International Public Goods
    • C72 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory - - - Noncooperative Games

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