Comparison modeling for alpine vegetation distribution in an arid area

Environ Monit Assess. 2016 Jul;188(7):408. doi: 10.1007/s10661-016-5417-x. Epub 2016 Jun 15.

Abstract

Mapping and modeling vegetation distribution are fundamental topics in vegetation ecology. With the rise of powerful new statistical techniques and GIS tools, the development of predictive vegetation distribution models has increased rapidly. However, modeling alpine vegetation with high accuracy in arid areas is still a challenge because of the complexity and heterogeneity of the environment. Here, we used a set of 70 variables from ASTER GDEM, WorldClim, and Landsat-8 OLI (land surface albedo and spectral vegetation indices) data with decision tree (DT), maximum likelihood classification (MLC), and random forest (RF) models to discriminate the eight vegetation groups and 19 vegetation formations in the upper reaches of the Heihe River Basin in the Qilian Mountains, northwest China. The combination of variables clearly discriminated vegetation groups but failed to discriminate vegetation formations. Different variable combinations performed differently in each type of model, but the most consistently important parameter in alpine vegetation modeling was elevation. The best RF model was more accurate for vegetation modeling compared with the DT and MLC models for this alpine region, with an overall accuracy of 75 % and a kappa coefficient of 0.64 verified against field point data and an overall accuracy of 65 % and a kappa of 0.52 verified against vegetation map data. The accuracy of regional vegetation modeling differed depending on the variable combinations and models, resulting in different classifications for specific vegetation groups.

Keywords: Classification tree; Landsat8 OLI; Qilian Mountains; Random forest; Spectral vegetation indices; Vegetation mapping.

MeSH terms

  • Altitude*
  • China
  • Ecology
  • Environmental Monitoring / methods*
  • Forests*
  • Geographic Information Systems
  • Models, Theoretical*
  • Plants*
  • Random Allocation
  • Rivers