Proper algorithms for computing slopes for global/polar DEMs?
Also Roland Stull at U British Columbia is doing high resolution numerical
weather prediction in the Canadian Arctic. Again, I'm sure he has worked
out the topographic issues.
Clint Bowman INTERNET: clint at ecy.wa.gov
Air Quality Modeler INTERNET: clint at math.utah.edu
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On Fri, 20 Feb 2015, Clint Bowman wrote:
Have you thought about a Lambert Conformal projection? I'd think you could
adjust the projection parameters to get a pretty nice grid over Alaska. I'm
sure the mesoscale modelers at UA-Fairbanks have worked this out.
Clint
Clint Bowman INTERNET: clint at ecy.wa.gov
Air Quality Modeler INTERNET: clint at math.utah.edu
Department of Ecology VOICE: (360) 407-6815
PO Box 47600 FAX: (360) 407-7534
Olympia, WA 98504-7600
USPS: PO Box 47600, Olympia, WA 98504-7600
Parcels: 300 Desmond Drive, Lacey, WA 98503-1274
On Fri, 20 Feb 2015, Jonathan Greenberg wrote:
r-sig-geo'ers: We're trying to figure out a good algorithm for computing topographic slope for Alaska, which is both huge and near the pole. Our DEM is currently in geographic coordinates, but we need slope over a fixed distance (change in elevation vs. horizontal meters). The issue is, there is no projection to switch this to to get an accurate set of slope calculations. Of course with degrees, the X and Y distances change over the globe -- so the horizontal distances will be variables from one window to the next. I have seen various solutions published, but I wanted to see if someone knows of a decent coded-up algorithm for this. Thoughts? Some background: http://gis.stackexchange.com/questions/14750/how-to-use-srtm-global-dem-for-slope-calculation/40464#40464 --j [[alternative HTML version deleted]]
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