An economic model of short-rotation forestry

1. C.W. Clark,Mathematical bioeconomics (Wiley, New York, NY, 1976).

   MATH  Google Scholar 

2. C.S. Chung and D. Gale, “A complementarity algorithm for optimal stationary programs in growth models with quadratic utility,” Unpublished Manuscript Department of Industrial Engineering and Operations Research, University of California (Berkeley, 1980).

   Google Scholar 

3. G. Dantzig and A. Manne, “A complementarity algorithm for an optimal capital path with invariant proportions,”Journal of Economic Theory 9 (1974) 312–323.

   Article  Google Scholar 

4. D.H. Dawson and A.R. Ek, “Actual and projected growth and yields of Populus ‘Tristis #1’ under intensive culture”,Canadian Journal of Forest Research 6 (1976) 132–144.

   Article  Google Scholar 

5. J.J.M. Evers, “More with the Lemke complementarity algorithm,”Mathematical Programming 15 (1978) 214–219.

   Article  MATH  MathSciNet  Google Scholar 

6. M. Faustmann, “Berechnung des Werthes, welchen Waldboden sowie nach nicht haubare Holzbestande für die Weldwirtschaft besitzen,”Allgemeine Forst und Jagd Zeitung 25 (1849) 441.

   Google Scholar 

7. T. Hansen and T. Koopmans, “On the definition and computation of a capital stock invariant under optimization,”Journal of Economic Theory 5 (1972) 487–523.

   Article  MathSciNet  Google Scholar 

8. W.F. Hyde,Timber supply, land allocation, and economic efficiency (Resources for the Future, Johns Hopkins University Press, Baltimore, MD, 1980).

   Google Scholar 

9. K.N. Johnson and H.L. Scheurman, “Techniques for prescribing optimal timber harvest and investment under different objectives: discussion and synthesis,” Forest Science Monograph 18 (1977).

10. K.N. Johnson and D.B. Jones, “Timber harvest scheduling model user's guide and operations manual”, U.S. Forest Service working draft (1980).

11. P. Jones, “Computing an optimal invariant capital stock,”SIAM Journal on Algebraic and Discrete Methods 3 (1982) 145–150.

    Article  MATH  Google Scholar 

12. N. Josephy, “Newton's method for generalized equations,” Technical Summary Report 1965, Mathematics Research Center, University of Wisconsin (Madison, WI, 1979).

    Google Scholar 

13. E.S. Lipinsky, “Chemicals from biomass: petrochemical substitution options,”Science 212 (1981) 1465–1471.

    Article  Google Scholar 

14. K.G. Murty,Linear and combinatorial programming (Wiley, New York, NY, 1976).

    MATH  Google Scholar 

15. B. Näslund, “Optimal rotation and thinning,”Forest Science 15 (1969) 446–451.

    Google Scholar 

16. D.I. Navon, “Timber RAM: a long range planning method for commercial timber lands under multiple use management”, U.S. Forest Service Research Paper PSW-70 _1971).

17. P. Pearse, “The optimum forest rotation,”Forestry Chronical 43 (1967) 178–195.

    Google Scholar 

18. D. Rose, K. Ferguson, D.C. Lothner and J. Zavitkovsky, “An economic and energy analysis of poplar intensive culture in the lake states,” U.S. Forest Service Research Paper NC-196 (1980).

19. P.A. Samuelson, “Economics of forestry in an evolving society”,Journal of Public Enquiry 14 (1976) 466–492.

    Google Scholar 

20. A.D. Vyas, “User manual: the Argonne model for selecting economic strategy (MOSES) for short-rotation forestry,” Report ANL/CNSV-TM-105, Argonne National Laboratory (Argonne, IL).

21. J. Zavitkovsky, E.A. Hansen and H.A. McNeel, “Nitrogen-fixing species in short rotation systems for fiber and energy production”, in: J.C. Gordon, C.T. Wheeler and D.A. Perry, eds.,Symbiotic nitrogen fixation in the management of temperate forests (U.S. Forest Service Research Laboratory, Oregon State University, Corvallis, OR, 1979).

    Google Scholar 

Download references