22.02.2013 Aufrufe

Nicola Arndt und Matthias Pohl - Neobiota

Nicola Arndt und Matthias Pohl - Neobiota

Nicola Arndt und Matthias Pohl - Neobiota

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To overlay these maps, it was first necessary to transform the raster map of ITE into a polygon vector<br />

map, where the land class values are assigned to polygons, as shown in Figure 3.<br />

Figure 3: ITE map after its transformation from raster to vector format (left) and transformed into Albers<br />

projection (right).<br />

A combination map was produced by clipping the BfN map with the ITE vector transformed map,<br />

giving priority to the bo<strong>und</strong>aries of the ITE map.<br />

Owing to the different geographical area cover, the two maps do not coincide in their outside<br />

bo<strong>und</strong>aries. These mismatched areas were eliminated. In light of the intended DMEER scale of<br />

1:2,500,000, all polygons smaller than 20 km 2 (3 mm² on the map) were eliminated and merged with<br />

the neighbours with whom they shared the longest border. The result is a map covering about<br />

10,480,000 km 2 , with 15,991 polygons, each one with a BfN potential vegetation code and an ITE land<br />

classification value (Figure 4).<br />

3.2 Data analysis<br />

The resulting map has an attribute table that already includes information from both sources,<br />

describing the potential natural vegetation unit and the land class for each portion of the map. This<br />

table was exported to SAS (Statistical Analysis Software) and cross-tabulated, with land classes in<br />

column headings (ITE), potential vegetation units as row headings (BfN), and each cell of the matrix<br />

containing the total area of co-occurrence of a single potential vegetation BfN and land class unit ITE.<br />

The resultant matrix is 580 x 57 cells, since not all the BfN legend types represent real potential<br />

natural vegetation (lakes, glaciers, etc.), and not all the ITE classes were in the identity map and were<br />

therefore excluded from further analysis.<br />

From this rectangular matrix, a square matrix of 580x580 was calculated to evaluate de Lance and<br />

Williams (Dlw) distance between potential vegetation units, according to the area they shared in the<br />

land class:<br />

Dlw = Σ⎥ BfNij-BfNik⎥ / Σ( BfNij+BfNik)<br />

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