MeshMapping is a tool to change the elevation of the nodes of a 2D mesh according to a raster file (*.asc
, *.grd
, *.xyz
) or another 2D mesh.
The x-y coordinates remain unchanged, while the z-coordinates of the input mesh are adjusted according to the raster used for mapping.
MeshMapping -i <string> -o <string> [-r <string>] [-m <string>]
[-d <number>] [-s <number>] [--lowpass] [--] [--version] [-h]
Where:
(required) Input mesh file (*.vtu, *.msh)
-o <string>, --output <string>
(required) Output mesh file (*.vtu)
-r <string>, --raster <string>
Raster file (*.asc *.grd *.xyz) to map the input file on.
-m <string>, --mesh <string>
2D mesh file (*.vtu) to map the input file on.
-d <number>, --distance <number>
Maximum distance to search for mesh nodes if there is no corresponding
data for input mesh nodes on the mesh it should be mapped on. (Default
value: 1)
-s <number>, --static <number>
Static elevation to map the input file to. This can be combined with
mapping based on rasters or other meshes to deal with locations where
no corresponding data exists.
--lowpass
Applies a lowpass filter to elevation over connected nodes.
--, --ignore_rest
Ignores the rest of the labeled arguments following this flag.
--version
Displays version information and exits.
-h, --help
Displays usage information and exits.
Mapping the input mesh to a digital elevation model (DEM).
Fig. 1 Both images show the INPUT mesh from two different point of views. The upper image shows the view along the z-axis. The lower image shows the view along the x-axis.
MeshMapping -i Berlin.vtu -o Berlin_mapped.vtu -r DEM.asc
The command above maps the mesh Berlin.vtu
to the mesh Berlin_mapped.vtu
according to the elevation given in DEM.asc
.
Differences can be seen comparing Fig.1 and Fig.2, especially comparing the lower images.
Fig. 2 Both images show the OUTPUT mesh from two different point of views. The upper image shows it viewing along the z-axis. The right image shows it viewing along the x-axis. To increase the visibility of the elevation, z-values are scaled by factor of 10.
This article was written by Julian Heinze. If you are missing something or you find an error please let us know.
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Last revision: December 3, 2024
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