A generalized nonlinear mixed-effects height to crown base model for Mongolian oak in northeast China
暂无分享,去创建一个
Liyong Fu | Guangxing Wang | Lifeng Pang | Huiru Zhang | Ram P. Sharma | Guangxing Wang | L. Fu | R. Sharma | Huiru Zhang | Lifeng Pang
[1] S. Garman,et al. Comparison of five canopy cover estimation techniques in the western Oregon Cascades , 2006 .
[2] David K. Walters,et al. Taper equations for six conifer species in southwest Oregon , 1986 .
[3] D. Pothier,et al. Impact of dominant tree dynamics on site index curves , 2003 .
[4] Robert L. Bailey,et al. Modeling and Prediction of Forest Growth Variables Based on Multilevel Nonlinear Mixed Models , 2001 .
[5] Ronald E. McRoberts,et al. Variation in forest inventory field measurements , 1994 .
[6] E. Vonesh,et al. Linear and Nonlinear Models for the Analysis of Repeated Measurements , 1996 .
[7] A. Weiskittel,et al. Maximum and largest crown width equations for 15 tree species in Maine , 2011 .
[8] Guillermo Trincado,et al. A multilevel individual tree basal area increment model for aspen in boreal mixedwood stands , 2009 .
[9] J. Caspersen,et al. Quantifying the influence of live crown ratio on the mechanical properties of clear wood , 2013 .
[10] Derek F. Sattler,et al. Differences in crown characteristics between black (Picea mariana) and white spruce (Picea glauca) , 2012 .
[11] Klaus von Gadow,et al. A generalized height–diameter model including random components for radiata pine plantations in northwestern Spain , 2006 .
[12] Margarida Tomé,et al. A generalized nonlinear mixed-effects height-diameter model for Eucalyptus globulus L. in northwestern Spain. , 2010 .
[13] D. Hann,et al. Longevity and duration of radial growth in Douglas-fir branches , 1990 .
[14] R. Sharma,et al. Individual tree crown width models for Norway spruce and European beech in Czech Republic , 2016 .
[15] R. WeiskittelAaron,et al. Development of height to crown base models for thirteen tree species of the North American Acadian Region , 2012 .
[16] Hubert Hasenauer,et al. A crown ratio model for Austrian forests , 1996 .
[17] YangYuqing,et al. Comparison of different methods for fitting nonlinear mixed forest models and for making predictions , 2011 .
[18] Geostatistical prediction of height/diameter models , 2004 .
[19] 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 .
[20] P. O. Adesoye,et al. Crown Ratio Models for Tectona grandis (Linn. f) Stands in Osho Forest Reserve, Oyo State, Nigeria , 2012 .
[21] John L. Innes,et al. Observer variation as a source of error in assessments of crown condition through time , 1995 .
[22] D. Bates,et al. Mixed-Effects Models in S and S-PLUS , 2001 .
[23] Stephen A. Y. Omule. Personal bias in forest measurements. , 1980 .
[24] R. Amateis,et al. Projecting Crown Measures for Loblolly Pine Trees Using a Generalized Thinning Response Function , 1995 .
[25] Martin W. Ritchie,et al. Equations for predicting height to crown base for fourteen tree species in southwest Oregon , 1987 .
[26] Robert L. Bailey,et al. Nonlinear Mixed Effects Modeling for Slash Pine Dominant Height Growth Following Intensive Silvicultural Treatments , 2001 .
[27] Margarida Tomé,et al. A tree crown ratio prediction equation for eucalypt plantations , 2001 .
[28] S. Huang,et al. Evaluation of population-averaged and subject-specific approaches for modeling the dominant or codominant height of lodgepole pine trees , 2009 .
[29] Alexander Kukush,et al. Measurement Error Models , 2011, International Encyclopedia of Statistical Science.
[30] Harold E. Burkhart,et al. Relationships between tree crown, stem, and stand characteristics in unthinned loblolly pine plantations , 1987 .
[31] A. A. Zumrawi,et al. Equations for predicting the height to crown base of six tree species in the central western Willamette Valley of Oregon , 1989 .
[32] A. C. Rencher. Linear models in statistics , 1999 .
[33] B. Gardiner,et al. Models for predicting wood density variation in Scots pine , 2014 .
[34] H. Goldstein. Multilevel Statistical Models , 2006 .
[35] Shouzheng Tang,et al. Nonlinear mixed-effects crown width models for individual trees of Chinese fir (Cunninghamia lanceolata) in south-central China , 2013 .
[36] S. Meng,et al. Improved calibration of nonlinear mixed-effects models demonstrated on a height growth function. , 2009 .
[37] Hailemariam Temesgen,et al. Tree crown ratio models for multi-species and multi-layered stands of southeastern British Columbia , 2005 .
[38] MehtätaloLauri,et al. Evaluating marginal and conditional predictions of taper models in the absence of calibration data , 2012 .
[39] William N. Venables,et al. Modern Applied Statistics with S-Plus. , 1996 .
[40] Timothy G. Gregoire,et al. A conspectus on Estimating Function theory and its applicability to recurrent modeling issues in forest biometry. , 1995 .
[41] G. Nigh,et al. Effects of neighbours on crown length of Abies lasiocarpa and Picea engelmannii in two old-growth stands in British Columbia , 2010 .
[42] Timothy G. Gregoire,et al. Linear modelling of irregularly spaced, unbalanced, longitudinal data from permanent-plot measurements , 1995 .
[43] I. Cañellas,et al. Generalized height-diameter and crown diameter prediction models for cork oak forests in Spain , 2007 .
[44] L. Skovgaard. NONLINEAR MODELS FOR REPEATED MEASUREMENT DATA. , 1996 .
[45] Rafael Calama,et al. Interregional nonlinear height-diameter model with random coefficients for stone pine in Spain , 2004 .
[46] D. Bates,et al. Nonlinear mixed effects models for repeated measures data. , 1990, Biometrics.
[47] David A. Ratkowsky,et al. Problems of hypothesis testing of regressions with multiple measurements from individual sampling units , 1984 .
[48] T. G. Gregoire,et al. The reliability of tree crown position classification , 1991 .
[49] J. Breidenbach,et al. Modeling height-diameter relationships for Norway spruce, Scots pine, and downy birch using Norwegian national forest inventory data , 2015 .
[50] William R. Wykoff,et al. A Basal Area Increment Model for Individual Conifers in the Northern Rocky Mountains , 1990, Forest Science.
[51] R. Monserud,et al. A basal area increment model for individual trees growing in even- and uneven-aged forest stands in Austria , 1996 .
[52] Chris Toney,et al. Equations to convert compacted crown ratio to uncompacted crown ratio for trees in the interior west. , 2009 .
[53] Hailemariam Temesgen,et al. Analysis and comparison of nonlinear tree height prediction strategies for Douglas-fir forests , 2008 .
[54] Rafael Calama,et al. Multilevel linear mixed model for tree diameter increment in stone pine (Pinus pinea): a calibrating approach , 2005 .
[55] Guangxing Wang,et al. Multilevel Nonlinear Mixed-Effect Crown Ratio Models for Individual Trees of Mongolian Oak (Quercus mongolica) in Northeast China , 2015, PloS one.
[56] George Z. Gertner,et al. The sensitivity of measurement error in stand volume estimation , 1990 .