2010
DOI: 10.1016/j.jfe.2010.06.002
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Application of the generalized Faustmann model to uneven-aged forest management

Abstract: JEL classification: Q230 Q570Keywords: Generalized Faustmann model Continuous cover forest Uneven-aged management Loblolly-shortleaf pine forest Comparative static analysis Sensitivity analysis a b s t r a c t In this paper, a generalized Faustmann model is developed for uneven-aged management to allow the number of years and the level of residual growing stock to vary from one cutting cycle to the next. Comparative static analyses are conducted to determine the effect of changes in interest rate, stumpage pri… Show more

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Cited by 33 publications
(21 citation statements)
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“…While it was developed for clear-cuts of even-aged single species, authors have developed optimizations for uneven-aged stands [47], uneven-aged management [48], mixed-species forests [49], natural regeneration [48] and declining site productivity [50]. Non-timber forest values are increasingly assigned prices in decision making and integrated into the Faustmann model using joint production functions, notably for carbon sequestration [51,52].…”
Section: Forest Economics Land-use Modelsmentioning
confidence: 99%
“…While it was developed for clear-cuts of even-aged single species, authors have developed optimizations for uneven-aged stands [47], uneven-aged management [48], mixed-species forests [49], natural regeneration [48] and declining site productivity [50]. Non-timber forest values are increasingly assigned prices in decision making and integrated into the Faustmann model using joint production functions, notably for carbon sequestration [51,52].…”
Section: Forest Economics Land-use Modelsmentioning
confidence: 99%
“…The Norway spruce management included the following silvicultural measures: planting (500 € ha -1 ), tending of the sapling stand (350 € ha -1 ), or precommercial thinning (350 € ha -1 ) and a ditch network maintenance combined with mounding (300 € ha -1 ). In the calculations of the BLV (Chang and Gadow 2010;Chang 2014), we applied the Faustmann rotation model (Faustmann 1849). The BLV was calculated as: where: BLV = bare land value of a spruce stand, € ha -1 R i = harvesting income in year i valued at stumpage, € ha -1 C ik = silvicultural cost k (k = 1, …, m) in year i s = rotation length for spruce stand, years r = rate of interest (here 1%, 2%, or 3%)…”
Section: Estimating Incomes Costs and Financial Performancementioning
confidence: 99%
“…Seed). Therefore, a Faustmann rotation model was applied in calculation of bare land value (soil expectation value) [54,55]. Faustmann [56] based the calculation of optimal rotation on maximisation of the net present value (NPV) of an infinite chain of rotations.…”
Section: Financial Analysismentioning
confidence: 99%