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Could the Faustmann model have an interior minimum solution?. (2016). Gong, Peichen ; Lofgren, Karl-Gustaf.
In: Journal of Forest Economics.
RePEc:eee:foreco:v:24:y:2016:i:c:p:123-129.

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  1. Wealth accumulation in rotation forestry – Failure of the net present value optimization?. (2019). Karenlampi, Petri P.
    In: PLOS ONE.
    RePEc:plo:pone00:0222918.

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  2. Economic vulnerability of southern US slash pine forests to climate change. (2017). Susaeta, Andres ; Adams, Damian ; Gonzalez-Benecke, Carlos .
    In: Journal of Forest Economics.
    RePEc:eee:foreco:v:28:y:2017:i:c:p:18-32.

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References

References cited by this document

  1. Amacher, G.S. ; Ollikainen, M. ; Koskela, E. Economics of Forest Resources. 2009 MIT Press: Cambridge

  2. Chang, S.J. Determination of the optimal rotation age: a theoretical analysis. 1984 Forest Ecol. Manage.. 8 137-147
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  3. Fridh, M. ; Nilsson, N.E. Simple Harvest Calculations Based on a General Yield Model. 1980 Mimeo: Skogsstyrelsen, Sweden
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  4. Gong, P. ; Löfgren, K.G. Impact of risk aversion on the optimal rotation with stochastic price. 2008 Nat. Resour. Model.. 21 385-415
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  5. Johansson, P.-O. ; Löfgren, K.G. The Economics of Forestry and Natural Resources. 1985 Basil Blackwell: Oxford, UK
    Paper not yet in RePEc: Add citation now
  6. Lantbruksstyrelsen & Lantmäteriverket, The Stand-Method of Forest Valuation: Yield and Quality of Different Assortments of Timber. 1988 Lantbruksstyrelsen: 551 83 Jönköping, Sweden
    Paper not yet in RePEc: Add citation now
  7. Samuelson, P.A. Economics of forestry in an evolving society. 1976 Econ. Inq.. 14 466-492

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  3. Payment for multiple forest benefits alters the effect of tree disease on optimal forest rotation length. (2017). Hanley, Nick ; MacPherson, Morag F ; Healey, John R ; Kleczkowski, Adam.
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  4. Payment for Multiple Forest Benefits Alters the Effect of Tree Disease on Optimal Forest Rotation Length. (2016). Hanley, Nick ; MacPherson, Morag F ; Healey, John R ; Kleczkowski, Adam.
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