Individual-tree diameter growth model for rebollo oak (Quercus pyrenaica Willd.) coppices

Forest Ecology and Management

Volumn 255, Issue 3-4, 2008, Pages 1011-1022

  Adame, Patricia ^a   Hynynen, Jari ^b   Cañellas, Isabel ^c   del Río, Miren ^c  

^a Servicio de Programas de Salud y Prevención de la Dirección Técnica de Recursos Humanos y Gestión de Centros Gerencia de Servicios Sociales   (Spain)

^b FINNISH FOREST RESEARCH INSTITUTE   (Finland)

^c Instituto Nacional de Investigación y Tecnología Agraria y Alimentaria   (Spain)

Author keywords

Diameter growth; Individual tree model; Mixed model; Quercus pyrenaica

Indexed keywords

INVENTORY CONTROL; MATHEMATICAL MODELS;

DIAMETER GROWTH; INDIVIDUAL-TREE MODEL;

FORESTRY;

BARK; CALIBRATION; CLIMATE VARIATION; DECIDUOUS TREE; DIAMETER; GROWTH MODELING;

FORESTRY; INVENTORY CONTROL; MATHEMATICAL MODELS;

EURASIA; EUROPE; SOUTHERN EUROPE; SPAIN;

QUERCUS PYRENAICA;

EID: 38949098685     PISSN: 03781127     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.foreco.2007.10.019     Document Type: Article

References (52)

1. Adame P., Cañellas I., Roig S., and del Rio M. Modelling dominant height growth and site index curves for rebollo oak (Quercus pyrenaica Willd). Ann. For. Sci. 63 (2006) 929-940
2. Andreassen K., and Tomter S.M. Basal area growth models for individual trees of Norway spruce, Scots pine, birch and other broadleaves in Norway. For. Ecol. Manage. 180 (2003) 11-24
3. Baskerville G.L. Use of logarithmic regressions in the estimation of plant biomass. Can. J. For. Res. 2 (1972) 49-53
4. Baule B. Zu Mitscherliches Gesetz del physiologischen Beziehung. Landw. Jahrbuch 51 (1917) 363-385
5. Biging G.S. Improved estimates of site index curves using varying-parameter model. For. Sci. 31 (1985) 248-257
6. Burkhart H.E. Suggestion for choosing an appropriate level for modelling forest stands. In: Amaro A., Reed D., and Soares P. (Eds). Modelling Forest Systems (2003), CAB International, Wallingford 3-10
7. Cabanettes A., Auclair D., and Imam W. Diameter and height growth curves for widely spaced trees in European agroforestry. Agroforestry Syst. 43 (1999) 169-181
8. Calama R., and Montero G. Multilevel linear mixed model for tree diameter increment in Stone pine (Pinus pinea): a calibrating approach. Silva Fenn. 39 (2005) 37-54
9. Cañellas I., Del Río M., Roig S., and Montero G. Growth response to thinning in Quercus pyrenaica Willd. coppice stands in Spanish central mountain. Ann. For. Sci. 61 (2004) 243-250
10. Cannel M.G.R., Rothery P., and Ford E.D. Competition within stands of Picea sitchensis and Pinus contorta. Ann. Bot. 53 (1984) 349-362
11. Chojnacky D.C. Modeling diameter growth for pinyon and juniper trees in dryland forests. For. Ecol. Manage. 93 (1997) 21-31
12. Costa, M., Morla, C., Sainz, H., 1996. Los Bosques Ibéricos. Una interpretación geobotánica. Ed. Planeta.
13. DGCN, 1996. II Inventario Forestal Nacional 1986-1996. Direccion General de Conservación de la Naturaleza, Ministerio de Medio Ambiente, Madrid.
14. Eid T. Use of uncertain inventory data in forestry scenario models and consequential incorrect harvest decisions. Silva Fenn. 34 (2000) 89-100
15. Elena Roselló R. Clasificación biogeoclimática de España Peninsular y Balear (1997), MAPA, Madrid
16. Finney D.J. On the distribution of a variate whose logarithm is normally distributed. J. R. Stat. Soc. 7 Suppl. (1941) 55-61
17. Flewelling J.W., and Pienaar L.V. Multiplicative regression with lognormal errors. For. Sci. 27 (1981) 281-289
18. Fox J.C., Ades P.K., and Bi H. Stochastic structure and individual-tree growth models. For. Ecol. Manage. 154 (2001) 261-276
19. Gobakken T., and Naesset E. Spruce diameter growth in young mixed stands of Norway spruce (Picea abies (L) Karst.) and birch (Betula pendula Roth B. pubescens Ehrh.). For. Ecol. Manage. 171 (2002) 297-308
20. Guilley E., Hervé J.C., and Nepveu G. The influence of site quality, silviculture and region on wood density mixed model in Quercus petraea Liebl. For. Ecol. Manage. 189 (2004) 111-121
21. Hamilton Jr. D.A. A logistic model of mortality in thinned and unthinned mixed conifer stands of northern Idaho. For. Sci. 32 (1986) 989-1000
22. Hökkä H., Alenius V., and Penttilä T. Individual-tree basal area growth models for scots pine, pubescens birch and norway spruce on drained peatlands in Finland. Silva Fenn. 31 (1997) 161-178
23. Hökkä H., and Groot A. An individual-tree basal area growth model for black spruce in second-growth peatland stands. Can. J. For. Res. 29 (1999) 621-629
24. Hynynen J. Predicting the growth response to thinning for Scots Pine stands using individual-tree growth models. Silva Fenn. 29 (1995) 225-246
25. Jonsson, B., 1969. Studier över den av väderleken orsakade variationene i arrsringsbredderna hos tall och gran i Sverige. Summary: Studies of variations in the widths of annual rings in Scots pine and Norway spruce due to weather conditions in Sweden. Department of Forest Yield Research, Royal College of Forestry, Stockholm.
26. Kangas A.S. Uncertainty in growth and yield projections due to annual variation of diameter growth. For. Ecol. Manage. 108 (1998) 223-230
27. Laird N.M., and Ware J.H. Random-effects models for longitudinal data. Biometrics 38 (1982) 963-974
28. Lappi J. Mixed linear models for analyzing and predicting stem form variation of Scots pine. Communicationes Instituto Forestalis Fenniae 134 (1986) 1-69
29. Lappi J. Calibration of height and volume equations with random parameters. For. Sci. 37 (1991) 781-801
30. Lessard V.C., McRoberts R.E., and Holdaway M.R. Diameter growth models using Minnesota Forest Inventory and analysis data. For. Sci. 47 (2001) 301-310
31. Mabvurira D., and Miina J. Individual-tree growth and mortality models for Eucalyptus grandis (Hill.) maiden plantations in Zimbabwe. For. Ecol. Manage. 161 (2002) 231-245
32. Mayor X., and Rodà F. Effects of irrigation and fertilization on stem diameter growth in a Mediterranean holm oak forest. For. Ecol. Manage. 68 (1994) 119-126
33. Monserud R.A., and Sterba H. A basal area increment model for individual trees growing in even- and uneven-aged forests stands in Austria. For. Ecol. Manage. 80 (1996) 57-80
34. Ojansuu R. Prediction of Scots pine increment using a multivariate variance component model. Acta For. Fenn. 239 (1993) 1-71
35. Pereira da Silva R., dos Santos J., Siza Tribuzy E., Chambers J.Q., Nakamura S., and Higuchi N. Diameter increment and growth patterns for individual tree growing in Central Amazon. Brazil. For. Ecol. Manage. 166 (2002) 295-301
36. Sánchez O., Sánchez F., and Carretero M.P. Modelos y cartografía de estimaciones climáticas termopluviométricas para la España peninsular (1999), INIA, Madrid
37. Sánchez-González M., del Rio M., Cañellas I., and Montero G. Distance independent tree diameter growth model for cork oak stands. For. Ecol. Manage. 225 (2006) 262-270
38. SAS, I.I., 2001. The SAS System for Windows Release 6.12. In.
39. Schabenberger O., and Gregoire T.G. A conspectus on estimating function theory and its application to recurrent modelling issues in forest biometry. Silva Fenn. 29 (1995) 49-70
40. Schwinning S., and Weiner J. Mechanisms determining the degree of size asymmetry in competition among plants. Oecologia 113 (1998) 447-455
41. Searle S.R., Casella G., and McCulloch C.E. Variance Components (1992), John Wiley, New York
42. Snowdon P. A ratio estimator for bias correction in logarithmic regressions. Can. J. For. Res. 21 (1991) 720-724
43. Trasobares A., Pukkala T., and Miina J. Growth and yield model for uneven-aged mixtures of Pinus sylvestris L. and Pinus nigra Arn. in Catalonia, north-east Spain. Ann. For. Sci. 61 (2004) 9-24
44. Vanclay J.K. Modelling Forest Growth and Yield - Application to Mixed Tropical Forests (1994), CAB International, UK
45. Vanclay J.K. Sustainable timber harvesting: simulations studies in the tropical rainforests of north Queensland. For. Ecol. Manage. 69 (1994) 299-320
46. West O.W. Simulation of diameter growth and mortality in regrowth eucalypt forest Southern Tasmania. For. Sci. 27 (1981) 603-616
47. West P.W., Ratkowsky D.A., and Davis A.W. Problems of hypothesis testing of regressions with multiple measurements from individual sampling units. For. Ecol. Manage. 7 (1984) 207-224
48. Wykoff W.R. A basal area increment model for individual conifers in the Northern Rocky Mountains. For. Sci. 36 (1990) 1077-1104
49. Yang Y., Titus S.J., and Huang S. Modeling individual tree mortality for white spruce in Alberta. Ecol. Model. 163 (2003) 209-222
50. Yao X., Titus S.J., and MacDonald S.E. A generalized logistic model of individual tree mortality for aspen, white spruce, and lodgeple pine in Alberta mixedwood forests. Can. J. For. Res. 31 (2001) 283-291
51. Yeh H.Y., and Wensel L.C. The relationship between tree diameter growth and climate for coniferous species in northern California. Can. J. For. Res. 30 (2000) 1463-1471
52. Zhao D., Borders B., and Wilson M. Individual-tree diameter growth and mortality models for bottomland mixed-species hardwood stands in the lower Mississippi alluvial valley. For. Ecol. Manage 199 (2004) 307-322