Nonlinear mixed-effects crown width models for individual trees of Chinese fir (Cunninghamia lanceolata) in south-central China
暂无分享,去创建一个
Shouzheng Tang | Liyong Fu | Yuancai Lei | Huiru Zhang | Hua Sun | Ram P. Sharma | Y. Lei | L. Fu | Shouzheng Tang | R. Sharma | Hua Sun | Huiru Zhang
[1] Nicholas L. Crookston,et al. Percent canopy cover and stand structure statistics from the Forest Vegetation Simulator , 1999 .
[2] S. Meng,et al. Improved calibration of nonlinear mixed-effects models demonstrated on a height growth function. , 2009 .
[3] David W. Hann,et al. Equations for predicting the largest crown width of stand-grown trees in western Oregon , 1997 .
[4] Robert L. Bailey,et al. Modeling and Prediction of Forest Growth Variables Based on Multilevel Nonlinear Mixed Models , 2001 .
[5] William A. Bechtold,et al. Using crown condition variables as indicators of forest health , 2004 .
[6] Lee C. Wensel,et al. Estimation of crown form for six conifer species of northern California , 1990 .
[7] R. D. Nyland,et al. Individual-tree diameter growth model for sugar maple trees in uneven-aged northern hardwood stands under selection system , 2008 .
[8] D. Bates,et al. Mixed-Effects Models in S and S-PLUS , 2001 .
[9] Timo Tahvanainen,et al. Individual tree models for the crown biomass distribution of Scots pine, Norway spruce and birch in Finland , 2008 .
[10] C. W. Ramm,et al. Accuracy and precision of 10 year predictions for Forest Vegetation Simulator - Lake States. , 2000 .
[11] Gregory S. Biging,et al. Evaluation of Competition Indices in Individual Tree Growth Models , 1995, Forest Science.
[12] Robert L. Bailey,et al. Nonlinear Mixed Effects Modeling for Slash Pine Dominant Height Growth Following Intensive Silvicultural Treatments , 2001 .
[13] William N. Venables,et al. Modern Applied Statistics with S-Plus. , 1996 .
[14] A. Weiskittel,et al. Maximum and largest crown width equations for 15 tree species in Maine , 2011 .
[15] Y. Lei,et al. Parameter estimation of nonlinear mixed-effects models using first-order conditional linearization and the EM algorithm , 2013 .
[16] K. Eerikäinen. Predicting the height–diameter pattern of planted Pinus kesiya stands in Zambia and Zimbabwe , 2003 .
[17] D. Marks,et al. Radiative transfer modeling of a coniferous canopy characterized by airborne remote sensing , 2008 .
[18] E. Vonesh,et al. Linear and Nonlinear Models for the Analysis of Repeated Measurements , 1996 .
[19] Margarida Tomé,et al. A tree crown ratio prediction equation for eucalypt plantations , 2001 .
[20] R. Monserud,et al. A basal area increment model for individual trees growing in even- and uneven-aged forest stands in Austria , 1996 .
[21] W. H. Meyer. Yield of Even-Aged Stands of Ponderosa Pine , 1938 .
[22] V C Baldwin,et al. Predicting the crown shape of loblolly pine trees , 1997 .
[23] Jerome K. Vanclay,et al. Modelling Forest Growth and Yield: Applications to Mixed Tropical Forests , 1994 .
[24] Mingliang Wang,et al. Parameter estimation of two-level nonlinear mixed effects models using first order conditional linearization and the EM algorithm , 2014, Comput. Stat. Data Anal..
[25] D. Pothier,et al. Impact of dominant tree dynamics on site index curves , 2003 .
[26] J. Krajícek,et al. Crown competition-a measure of density. , 1961 .
[27] B. Parresol,et al. Additivity in tree biomass components of Pyrenean oak (Quercus pyrenaica Willd.) , 2003 .
[28] YangYuqing,et al. Comparison of different methods for fitting nonlinear mixed forest models and for making predictions , 2011 .
[29] A. Clark,et al. Multilevel Nonlinear Mixed-Effects Models for the Modeling of Earlywood and Latewood Microfibril Angle , 2005 .
[30] Juha Lappi,et al. A non-linear hierarchical mixed model to describe tree height growth , 2006, European Journal of Forest Research.
[31] I. Cañellas,et al. Generalized height-diameter and crown diameter prediction models for cork oak forests in Spain , 2007 .
[32] T. Pukkala,et al. Predicting spatial distribution of direct radiation below forest canopies , 1991 .
[33] L. Skovgaard. NONLINEAR MODELS FOR REPEATED MEASUREMENT DATA. , 1996 .
[34] D. Hann,et al. Crown profile equations for stand-grown western hemlock trees in northwestern Oregon , 2003 .
[35] D. Bates,et al. Nonlinear mixed effects models for repeated measures data. , 1990, Biometrics.
[36] T. Pukkala,et al. Relationship between radiation interception and photosynthesis in forest canopies: effect of stand structure and latitude , 1989 .
[37] Rafael Calama,et al. Multilevel linear mixed model for tree diameter increment in stone pine (Pinus pinea): a calibrating approach , 2005 .
[38] J. Hynynen. Predicting the growth response to thinning for Scots pine stands using individual-tree growth models. , 1995 .
[39] Hannu Hökkä,et al. Models for predicting stand development in MELA System , 2002 .
[40] Julian C. Fox,et al. Stochastic structure and individual-tree growth models , 2001 .
[41] S. Garman,et al. Comparison of five canopy cover estimation techniques in the western Oregon Cascades , 2006 .
[42] Guillermo Trincado,et al. A multilevel individual tree basal area increment model for aspen in boreal mixedwood stands , 2009 .
[43] Jari Miina,et al. Stand-level growth models for young Scots pine stands in Finland , 2007 .
[44] Margarida Tomé,et al. A generalized nonlinear mixed-effects height-diameter model for Eucalyptus globulus L. in northwestern Spain. , 2010 .
[45] F. Uzoh,et al. Individual tree height increment model for managed even-aged stands of ponderosa pine throughout the western United States using linear mixed effects models , 2006 .
[46] David A. Ratkowsky,et al. Problems of hypothesis testing of regressions with multiple measurements from individual sampling units , 1984 .
[47] Brian D. Ripley,et al. Modern Applied Statistics with S Fourth edition , 2002 .
[48] D. Bragg. A local basal area adjustment for crown width prediction , 2001 .
[49] Hubert Hasenauer,et al. A crown ratio model for Austrian forests , 1996 .
[50] Geostatistical prediction of height/diameter models , 2004 .
[51] Isabel Cañellas,et al. A mixed nonlinear height-diameter model for pyrenean oak (Quercus pyrenaica Willd.) , 2008 .
[52] Hubert Hasenauer,et al. Biased predictions for tree height increment models developed from smoothed ‘data’ , 1997 .
[53] Harold E. Burkhart,et al. An Evaluation of Sampling Methods and Model Forms for Estimating Height-Diameter Relationships in Loblolly Pine Plantations , 1992, Forest Science.
[54] F. Uzoh,et al. Individual tree diameter increment model for managed even-aged stands of ponderosa pine throughout the western United States using a multilevel linear mixed effects model , 2008 .
[55] Rafael Calama,et al. Interregional nonlinear height-diameter model with random coefficients for stone pine in Spain , 2004 .
[56] Nicholas L. Crookston,et al. Accuracy and equivalence testing of crown ratio models and assessment of their impact on diameter growth and basal area increment predictions of two variants of the Forest Vegetation Simulator , 2009 .
[57] Timothy G. Gregoire,et al. Linear modelling of irregularly spaced, unbalanced, longitudinal data from permanent-plot measurements , 1995 .
[58] Turan Sönmez. Diameter at breast height-crown diameter prediction models for Picea orientalis. , 2009 .