When to cut a stand of trees?

Natural Resource Modeling

Volumn 10, Issue 3, 1997, Pages 251-261

  Yin, Runsheng ^a   Newman, David ^a  

^a UNIVERSITY OF GEORGIA   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0000649095     PISSN: 08908575     EISSN: 19397445     Source Type: Journal    
DOI: 10.1111/j.1939-7445.1997.tb00108.x     Document Type: Article

References (25)

1. C.S. Binkley [1987], When is the Optimal Economic Rotation Longer than the Rotation of Maximum Sustained Yield! J. Environ. Econ. Manage. 14, 152–158.
2. R. Brazee and R. Mendelsohn [1988], Timber Harvesting with Fluctuating Prices, Forest Science 58, 359–372.
3. M.D. Bowes and J.V. Krutilla [1989], Multiple-use Management: The Economics of Public Forestland, Resources for the Future, Washington, DC.
4. W.A. Brock, M. Rothschild and J.E. Stiglitz [1989], Stochastic Capital Theory, in Joan Robinson and Modern Economic Theory (George R. Feiwel, ed.), New York University Press, New York, NY.
5. W.A. Brock, M. Rothschild and J.E. Stiglitz [1979], Notes on Stochastic Capital Theory, (Mimeo), University of Chicago, Chicago, IL.
6. S. Calish, R.D. Fight and D.E. Teeguarden [1978], How Do Timber Values Affect Douglas-fir Rotations, J. Forestry 76, 217–222.
7. H. R. Clarke and W.J. Reed [1989], The Tree-cutting Problem in a Stochastic Environment, J. Econ. Dynamics Control 13, 569–595.
8. J.M. Conrad and C.W. Clark [1987], Natural Resource Economics: Notes and Problems, Cambridge University Press, Cambridge, UK.
9. M. Faustmann [1849], On the Determination of the Value which Forest Land and Immature Stands Pose for Forestry, in Martin Faustmann and the Evolution of Discounted Cash Flow (M. Gane, ed.), Commonwealth Forestry Institute, University of Oxford, Institute Paper 42, 1968.
10. R. Haight and T.P. Holmes [1991], Stochastic Price Models and Optimal Tree Cutting: Results for Loblolly Pine, Natur. Resource Modeling 5, 423–443.
11. R. Hartman [1976], The Harvesting Decision when a Standing Forest Has Value, Econ. Inquiry 14, 52–58.
12. W.F. Hyde [1980], Timber Supply, Land Allocation, and Economic Efficiency, Johns Hopkins University Press, Baltimore, MD.
13. P.O. Johansson and K.G. Lofgren [1985], The Economics of Forestry and Natural Resources, Basil Blackwell, Oxford, UK.
14. N.W. Krylov [1980], Controlled Diffusion Processes, Springer-Verlag, New York.
15. P. Lohmander [1987], The Economics of Forest Management under Risk, Swedish University of Agricultural Sciences, Department of Forest Economics, Report 79.
16. A.G. Malliaris and W.A. Brock [1982], Stochastic Methods in Economics and Finance, North-Holland, Amsterdam.
17. R.A. Miller and K. Voltaire [1980], A Sequential Stochastic Tree Problem, Econ. Lett. 5, 135–140.
18. R.A. Miller and K. Voltaire [1983], A Stochastic Analysis of the Tree Paradigm, (Working Paper 35-82-83), Carnegie Mellon University, Pittsburgh, PA.
19. D.H. Newman [1988], The optimal forest rotation: A Discussion and Annotated Bibliography, General Technical Report SE-48, Southeastern Forest Experiment Station, USDA Forest Service.
20. C.J. Norstrom [1975], A Stochastic Model for the Growth Period Decision in Forestry, Swedish J. Econ. 77, 329–337.
21. W.J. Reed and H.R. Clarke [1991], The Tree-cutting Problem in a Stochastic Environment, Internat. Econ. Rev. 31, 147–169.
22. P.A. Samuelson [1976], Economics of Forestry in an Evolving Society, Econ. Inquiry 14, 466–492.
23. F. Schumacher and T. Coile [1960], Growth and Yields of Natural Stands of the Southern Pines, T.S. Coile Inc., Durham, NC.
24. A.N. Shiryayev [1978], Optimal Stopping Rules, Springer-Verlag, New York.
25. Runsheng Yin and D.H. Newman [1995], A Note on the Tree-cutting Problem in a Stochastic Environment, J. Forest Econ. 1, 181–190.