Abstract Robust prediction models for the spatial distribution of grassland vegetation, molluscs and carabids in a study area at the Middle Elbe (Germany) had to be generated by means of multivariate statistical methods. An appropriate study design has been developed. Data of all three taxons as well as numerous parameters of the abiotic environment were ascertained. Canonical correspondence analysis (CCA) detected clear dependencies between the occurrence of biotic objects and mainly hydrological parameters. By use of Arc/Info applications CANOGEN and CANORES, it was possible to extrapolate the models from the sample plots to the whole study area. The predicted spatial distribution of nearly all in the field studies examined species could be depicted with these instruments. Comparison between investigated and predicted distribution of species showed high correspondence. Robustness of the models was proved by interchanging model parameters for different study years and also in applying models at a second study area located 40 km upstream of the original study area. As a second method for further investigation, logistic regression was used to build generalised linear models (GLM) for potential indicator species in the study area.
[1]
Graham K. Rand,et al.
Quantitative Applications in the Social Sciences
,
1983
.
[2]
Hans C. Jessen,et al.
Applied Logistic Regression Analysis
,
1996
.
[3]
C.J.F. ter Braak,et al.
The analysis of vegetation-environment relationships by canonical correspondence analysis
,
1987
.
[4]
M. Hill,et al.
Data analysis in community and landscape ecology
,
1987
.
[5]
David W. Hosmer,et al.
Applied Logistic Regression
,
1991
.
[6]
C.J.F. ter Braak,et al.
CANOCO Reference Manual and User's Guide to Canoco for Windows: Software for Canonical Community Ordination (Version 4)
,
1998
.
[7]
S. Menard.
Applied Logistic Regression Analysis
,
1996
.
[8]
S. Weiss,et al.
GLM versus CCA spatial modeling of plant species distribution
,
1999,
Plant Ecology.
[9]
C. Braak.
Canonical Correspondence Analysis: A New Eigenvector Technique for Multivariate Direct Gradient Analysis
,
1986
.