Forest vertical structure characterization using ground inventory data for the estimation of forest aboveground biomass

被引:0
|
作者
Caicoya, Astor Torano [1 ]
Kugler, Florian [1 ]
Pretzsch, Hans [2 ]
Papathanassiou, Konstantinos [1 ]
机构
[1] German Aerosp Ctr DLR, DLR HR, Microwaves & Radar Inst, Radar Concepts Dept, D-82234 Oberpfaffenhofen, Germany
[2] Tech Univ Munich, Ctr Life & Food Sci Weihenstephan, Chair Forest Growth & Yield Sci, Hans Carl von Carlowitz Pl 2, D-85354 Freising Weihenstephan, Germany
关键词
allometry; self-thinning; temperate forest; stand density; Legendre decomposition; ground inventory data; TREE-DOMINATED COMMUNITIES; CANOPY STRUCTURE; CARBON; LIDAR; DENSITY; STANDS; TEMPERATE; BALANCE; HEIGHT; INDEX;
D O I
10.1139/cjfr-2015-0052
中图分类号
S7 [林业];
学科分类号
0829 ; 0907 ;
摘要
A common method for estimating forest biomass is to measure forest height and apply allometric equations. However, changing forest density or structure heterogeneity increases the variability of the known allometric relationship. Here, we investigated the potential of allometric relationships based on vertical forest structure for biomass inversions with a global potential. First, vertical biomass profiles, which were calculated from ground forest inventory data, were used to model forest vertical structure. Then, a vertical structure ratio based on Legendre polynomials was proposed as a structural descriptor and its sensitivity to biomass was evaluated. Finally, we developed a structure-to-biomass inversion expression that could be extrapolated for aboveground biomass estimations. This is a case study based on inventory data from the Traunstein and Ebersberg test sites, two temperate forests located in southeastern Germany with different forest structural conditions. Results from the structure-to-biomass inversion algorithm show a clear improvement with respect to traditional height-to-biomass expressions, with increasing correlation factor (r(2)) from 0.52 to 0.73 for Traunstein and from 0.51 to 0.76 for Ebersberg and reducing the root mean square errors from 75.32 to 47.56 Mg.ha(-1) and from 73.25 to 48.31 Mg.ha(-1), respectively.
引用
收藏
页码:25 / 38
页数:14
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