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Optimal Private and Public Harvesting under Spatial and Temporal Interdependence

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  • Markku Ollikainen
  • Erkki Koskela

Abstract

This paper extends the Hartman model to include the case where two adjacent stands may be interdependent in the provision of amenity services. We show first that the relationship between the focal and exogenous rotation age depends on the nature of their temporal interdependence, i.e., on what happens to the degree of substitutability or complementarity between the stands when the rotation age of the private focal stand changes. We then apply this analysis to the determination of public rotation age in a two-stage game where the government first decides upon its harvesting and private harvesting is chosen in the second stage. Several new rules are derived for the socially optimal design of public harvesting depending on the nature of interdependence between private and public stands as well as on whether citizens have access to private forests for recreation or not.

Suggested Citation

  • Markku Ollikainen & Erkki Koskela, 2001. "Optimal Private and Public Harvesting under Spatial and Temporal Interdependence," CESifo Working Paper Series 452, CESifo.
  • Handle: RePEc:ces:ceswps:_452
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    References listed on IDEAS

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    Cited by:

    1. Rauscher, Michael & Barbier, Edward B., 2010. "Biodiversity and geography," Resource and Energy Economics, Elsevier, vol. 32(2), pages 241-260, April.
    2. Juutinen, Artti, 2008. "Old-growth boreal forests: Worth protecting for biodiversity?," Journal of Forest Economics, Elsevier, vol. 14(4), pages 242-267, November.
    3. Morag F. Macpherson & Adam Kleczkowski & John Healey & Nick Hanley, 2015. "When to harvest? The effect of disease on optimal forest rotation," Discussion Papers in Environment and Development Economics 2015-19, University of St. Andrews, School of Geography and Sustainable Development.
    4. Malchow-Moller, Nikolaj & Strange, Niels & Thorsen, Bo Jellesmark, 2004. "Real-options aspects of adjacency constraints," Forest Policy and Economics, Elsevier, vol. 6(3-4), pages 261-270, June.
    5. Alvarez, Luis H. R. & Koskela, Erkki, 2005. "Wicksellian theory of forest rotation under interest rate variability," Journal of Economic Dynamics and Control, Elsevier, vol. 29(3), pages 529-545, March.
    6. Mäntymaa, Erkki & Juutinen, Artti & Tyrväinen, Liisa & Karhu, Jouni & Kurttila, Mikko, 2018. "Participation and compensation claims in voluntary forest landscape conservation: The case of the Ruka-Kuusamo tourism area, Finland," Journal of Forest Economics, Elsevier, vol. 33(C), pages 14-24.
    7. Gregory, S. Amacher & Christine Conway, M. & Sullivan, Jay & Gregory, S. Amacher, 2003. "Econometric analyses of nonindustrial forest landowners: Is there anything left to study?," Journal of Forest Economics, Elsevier, vol. 9(2), pages 137-164.
    8. Newman, D.H., 2002. "Forestry's golden rule and the development of the optimal forest rotation literature," Journal of Forest Economics, Elsevier, vol. 8(1), pages 5-27.
    9. Juutinen, Artti & Monkkonen, Mikko, 2004. "Testing alternative indicators for biodiversity conservation in old-growth boreal forests: ecology and economics," Ecological Economics, Elsevier, vol. 50(1-2), pages 35-48, September.
    10. Gregory S. Amacher & Erkki Koskela & Markku Ollikainen, 2002. "Forest Rotations and Stand Interdependency: Ownership Structure and Timing of Decisions," CESifo Working Paper Series 673, CESifo.
    11. Macpherson, Morag F. & Kleczkowski, Adam & Healey, John R. & Hanley, Nick, 2017. "Payment for multiple forest benefits alters the effect of tree disease on optimal forest rotation length," Ecological Economics, Elsevier, vol. 134(C), pages 82-94.
    12. Uchida, Emi, 2005. "Optimal Timber Rotation on Multiple Stands with an Asymmetric Externality," 2005 Annual meeting, July 24-27, Providence, RI 19532, American Agricultural Economics Association (New Name 2008: Agricultural and Applied Economics Association).
    13. Alvarez, Luis H R & Koskela, Erkki, 2003. "On Forest Rotation under Interest Rate Variability," International Tax and Public Finance, Springer;International Institute of Public Finance, vol. 10(4), pages 489-503, August.
    14. Morag F. Macpherson & Adam Kleczkowski & John R. Healey & Nick Hanley, 2018. "The Effects of Disease on Optimal Forest Rotation: A Generalisable Analytical Framework," Environmental & Resource Economics, Springer;European Association of Environmental and Resource Economists, vol. 70(3), pages 565-588, July.
    15. Coordes, Renke, 2016. "Coordination of forest management through market and political institutions," Forest Policy and Economics, Elsevier, vol. 72(C), pages 66-77.
    16. Vokoun, Melinda & Amacher, Gregory S. & Sullivan, Jay & Wear, Dave, 2010. "Examining incentives for adjacent non-industrial private forest landowners to cooperate," Forest Policy and Economics, Elsevier, vol. 12(2), pages 104-110, February.
    17. Nghiem Thi Hong Nhung, 2016. "Optimal Forest Management for Carbon Sequestration: A Case Study of Eucalyptus urophylla and Acacia mangium in Yen Bai Province, Vietnam," EEPSEA Research Report rr2016046, Economy and Environment Program for Southeast Asia (EEPSEA), revised Apr 2016.
    18. Juutinen, Artti & Reunanen, Pasi & Mönkkönen, Mikko & Tikkanen, Olli-Pekka & Kouki, Jari, 2012. "Conservation of forest biodiversity using temporal conservation contracts," Ecological Economics, Elsevier, vol. 81(C), pages 121-129.
    19. Hui Zheng & Peng LI & Jing HE, 2022. "A Novel Association Rule Mining Method for Streaming Temporal Data," Annals of Data Science, Springer, vol. 9(4), pages 863-883, August.
    20. Koskela, Erkki & Ollikainen, Markku & Pukkala, Timo, 2007. "Biodiversity policies in commercial boreal forests: Optimal design of subsidy and tax combinations," Forest Policy and Economics, Elsevier, vol. 9(8), pages 982-995, May.

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