Forest-Management Modelling - Environmental Modelling: Finding Simplicity in Complexity - page 378

Faber, B.G., Wallace, W., Croteau, K. et al . (1997) Active response
GIS: an architecture for interactive resource modelling. In,
Proceedings of GIS 1997 Annual Symposium. GIS World, Inc.,
Vancouver, BC, pp. 296-301.
Farquhar, G.D., von Caemmerer, S. and Berry, J.A. (1980) A
biochemical model of photosynthetic CO 2 assimilation in leaves
of C 3 leaves. Planta , 149 , 78-90.
Froese, R.E. and Robinson, A.P. (2007) A validation and evaluation
of the Prognosis individual-tree basal area increment models.
Canadian Journal of Forest Research , 37 , 1438-49.
FVS 2011. Forest Vegetation Simulator , www.fs.fed.us/fmsc/
fvs/index.shtml (accessed 1 December 2011).
Garcıa, O. (2005a) TADAM: A dynamic whole-stand approxi-
mation for the TASS growth model. Forestry Chronicle , 81 ,
575-81.
Garcıa, O. (2005b) Unifying sigmoid univariate growth equations.
Forest Biometry, Modelling and Information Sciences , 1 ,63-8.
Gertner, G. (1989) The need to improve models for individual tree
mortality, in Proceedings of the 7th Central Hardwood Confer-
ence (eds G. Rink and C.A. Budelsky), General Technical Report
NC-132, US Department of Agriculture, Forest Service, North
Central Forest Experiment Station, St Paul MN, pp. 59-61.
Gertner, G., Fang, S. and Skovsgaard, J.P. (1999) A Bayesian
approach for estimating the parameters of a forest process
model based on long-term growth data. Ecological Modelling ,
119 , 249-65.
Gifford, R.M. (2003) Plant respiration in productivity models:
conceptualisation, representation and issues for global terrestrial
carbon-cycle research. Functional Plant Biology , 30 , 171-86.
Gill, S.J., Biging, G.S. and Murphy, E.C. (2000) Modelling conifer
tree crown radius and estimating canopy cover. Forest Ecology
and Management , 126 , 405-16.
Gimblett, H.R., Durnota, B. and Itami, R.M. (1996) Spatially-
explicit autonomous agents for modelling recreation use in
wilderness. Complex International Journal , 3 , n.p.
Glover, G.R. and Hool, J.N. (1979) A basal area ratio predictor of
loblolly pine plantation mortality. Forest Science , 13 , 38-53.
Gompertz, B. (1825) On the nature of the function expressive of
the law of human mortality, and on a new mode of determining
the value of life contingencies. Philosophical Transactions of the
Royal Society , 115 , 513-85.
Goodwin,

Hann, D.W. (1997) Equations for Predicting the Largest Crown
Width of Stand-growth Trees in Western Oregon , Forest Research
Laboratory, Oregon State University, Corvallis OR.
Hann, D.W. (1999) An adjustable predictor of crown profile for
stand-grown Douglas-fir trees. Forest Science , 45 , 217-25.
Hann, D.W. and Hanus, M.L. (2002) Enhanced height growth
rate for undamaged and damaged trees in southwest Oregon.
Forest Research Lab Contribution 41 , Oregon State University,
Corvallis OR, p. 41.
Hann, D.W. and Hanus, M.L. (2004) Evaluation of nonspatial
approaches and equation forms used to predict tree crown
recession. Canadian Journal of Forest Research , 34 , 1993-2003.
Hann, D.W., Marshall, D.D. and Hanus, M.L. (2003) Equations for
predicting height-to-crown base, 5-year diameter growth rate,
5-year height growth rate, 5-year mortality rate, and maximum
size-density trajectory for Douglas-fir and western hemlock in
the coastal region of the Pacific. Northwest. Research Contribu-
tion 40 , Oregon State University, College of Forestry Research
Laboratory, Corvallis OR, p. 85.
Hann, D.W., Marshall, D.D. and Hanus, M.L. (2006) Reanalysis
of the SMC-ORGANON equations for diameter-growth rate,
height-growth rate, and mortality rate of Douglas-fir. Research
Contributions 49 , Oregon State University Forest Research Lab-
oratory, Corvallis OR, p. 24.
Hann, D.W. and Ritchie, M.W. (1988) Height growth rate of
Douglas-fir: a comparison of model forms. Forest Science , 34 ,
165-75.
Hanus, M.L. and Hann, D.W. (1997) VIZ4ST: Forest Visualization
user's guide, Edition 1.0. Department of Forest Resources , Oregon
State University, Corvallis OR, p. 11.
Hanus, M.L., Hann, D.W. and Marshall, D.D. (1999) Predicting
height for undamaged and damaged trees in southwest Oregon.
Forest Research Laboratory Research Contribution 27 , Oregon
State University, Corvallis OR, p. 22.
Hanus, M.L., Hann, D.W. and Marshall, D.D. (2000) Predicting
Height to Crown Base for Undamaged and Damaged Trees in
Southwest Oregon , Oregon State University, Forest Research
Laboratory, Corvallis, OR.
Hasenauer, H. (1997) Dimensional relationships of open-grown
trees in Austria. Forest Ecology and Management , 96 , 197-206.
Hasenauer, H. (2006) Sustainable Forest Management - Growth
Models for Europe , Springer, Heidelberg.
Hasenauer, H. and Monserud, R.A. (1996) A crown ratio model
for Austrian forests. Forest Ecology and Management , 84 , 49-60.
Hasenauer, H. and Monserud, R.A. (1997) Biased predictions for
tree height increment models developed from smoothed 'data'.
Ecological Modelling , 98 , 13-22.
Hashim, S.H. (1990) Exploring Hypertext Programming , Windcrest
Books, Blue Ridge Summit PA.
Hatch, C.R., Gerrad, D.J. and Tappeiner, J.C. (1975) Exposed
crown surface area: a mathematical index of individual tree
growth potential. Canadian Journal of Forest Research , 5 , 224-8.
Hawkes, C. (2000) Woody plant mortality algorithms: description,
problems, and progress. Ecological Modelling, 126 , 225-48.
Hegyi, F. (1974) A simulation model for managing jack-pine
stands, in Growth Models for Tree and Stand Simulation (ed. J.
Fries), Royal College of Forestry, Stockholm, Sweden, pp. 74-90.

A.N. (2009) A cubic tree taper model. Australian

Forestry , 72 , 87-98.
Gustafson, E.J. (1999) Harvest: a timber harvest allocation model
for simulating management alternatives, in Landscape Ecological
Analysis Issues andApplications (eds Klopatek, J.M. and Gardner,
R.H.), Springer-Verlag, New York, pp. 109-24.
Gustafson, E.J., Shifley, S.R., Mladenoff, D.J. et al . (2000) Spatial
simulation of forest succession and timber harvesting using
LANDIS. Canadian Journal of Forest Research , 30 , 32-43.
Hamilton, D.A. (1986) A logistic model of mortality in thinned
and unthinned mixed conifer stands of northern Idaho. Forest
Science , 32 , 989-1000.
Hann, D.W. (1994) A key to the literature presenting tree volume
and taper equations for species in the Pacific Northwest and
California. Research Contribution 6 , Oregon State University,
Forest Research Laboratory, Corvallis OR, p. 58.