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思茅松天然林单木生物量地理加权回归模型构建 被引量:13

Modeling Individual Biomass of Pinus kesiya var. langbianensis Natural Forests by Geographically Weighted Regression
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摘要 通过调查云南省思茅区思茅松天然林63株思茅松单木的地上部分干、枝、叶生物量数据,并测定其中30株的根系生物量数据。基于普通最小二乘模型选型,采用地理加权回归的方法构建思茅松单木树干生物量、树枝生物量、树叶生物量和地上部分生物量,以及根系生物量和整株生物量模型。结果表明:(1)地理加权回归模型(GWR)的决定系数(R2)大于普通最小二乘(OLS)模型,且GWR模型拟合的R2值除树叶生物量模型外,其余生物量维量模型均大于0.950;Akaike信息指数(AIC)值小于普通最小二乘(OLS)模型,平均相对误差(EE)和平均相对误差绝对值(RMA)的绝对值除树枝生物量外均小于OLS模型,说明GWR模型拟合效果优于OLS模型;(2)地理加权回归模型拟合在一定程度上克服了OLS在拟合生物量模型中存在的异方差问题。 The stem,branch,leaf biomass of 63 sampling trees,and root biomass of 30 trees at Simao pine (Pinus kesiya var.langbianensis) natural forest were investigated in Simao district of Yunnan Province.Based on the model selected by ordinary least square (OLS),the models of the tree stem,branch,leaf biomass,aboveground biomass,root biomass and whole tree biomass were built by geographically weighted regression (GWR).The results showed that:(1) the values of the coefficient of determination (R2) of GWR were greater than that of OLS models,and the R2 of the GWR models were greater than 0.950 except the leaf biomass model.Akaike's information criterions (AIC) of GWR were less than that of OLS models,the absolute value of the mean relative error (EE) and the mean absolute relative error (RMA) were less than that of OLS model except the branch biomass model.So the fitting effect of GWR outperforms OLS models.(2) For individual tree biomass models,GWR overcame the heteroscedasticity of the OLS models at a certain extent.
出处 《林业科学研究》 CSCD 北大核心 2014年第2期213-218,共6页 Forest Research
基金 国家自然科学基金项目(31160157) 云南省基金应用基础研究计划项目(2012FD027)
关键词 生物量 地理加权回归 普通最小二乘 思茅松 云南省思茅区 biomass geographically weighted regression (GWR) ordinary least square (OLS) Pinus kesiya var.langbianensis Simao Yunnan Province
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  • 1Leung Y,Mei C L,Zhang W X.Statistical tests for spatial nonstationarity based on the geographically weighted regression model[J].Environment and Planning Part A,2000,32(1):9-32.
  • 2Brunsdon C,Fotheringham A S,Charlton M E.Geographically weighted regression:a method for exploring spatial nonstationarity[J].Geographical Analysis,1996,28(4):281-298.
  • 3Zhang L.Bi H,Cheng P,et al.Modeling spatial variation in tree diameter-height relationships[J].Forest Ecology and Management,2004,189(1):317-330.
  • 4Zhang L,Gove J H,Heath L S.Spatial residual analysis of six modeling techniques[J].Ecological Modelling,2005,186(2):154-177.
  • 5Zhang L,Ma Z,Guo L.An evaluation of spatial autocorrelation and heterogeneity in the residuals of six regression models[J].Forest Science,2009,55(6):533-548.
  • 6Jetz W,Rahbek C,Lichstein J.Local and global approaches to spatial data analysis in ecology[J].Global Ecology and Biogeography,2005,14(1):97-98.
  • 7玄海燕,黎锁平,刘树群.地理加权回归模型及其拟合[J].甘肃科学学报,2007,19(1):51-52. 被引量:15
  • 8Zhang L J,Shi H J.Local modeling of tree growth by geographically weighted regression[J].Forest Science,2004,50(2):225-244.
  • 9Wang Q,Ni J.Tenhunen J.Application of a geographically weighted regression analysis to estimate net primary production of Chinese forest ecosystems[J].Global Ecology and Biogeographically,2005,14(4):379-393.
  • 10顾凤岐,赵倩.林木生长关系的GWR模型[J].东北林业大学学报,2012,40(6):129-130. 被引量:5

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