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NAME
r.traveltime - Estimation of travel times/isochrones
KEYWORDS
SYNOPSIS
r.traveltime
r.traveltime help
r.traveltime dir=name accu=name dtm=name manningsn=name out_x=string out_y=string threshold=string b=string nchannel=string ep=string fdis=string out=name [--overwrite] [--verbose] [--quiet]
Flags:
- --overwrite
- Allow output files to overwrite existing files
- --verbose
- Verbose module output
- --quiet
- Quiet module output
Parameters:
- dir=name
- Flow direction map (e.g. derived by r.watershed)
- accu=name
- Flow accumulation map (e.g. derived by r.watershed)
- dtm=name
- Depressionless, filled terrain model (e.g. derived by r.fill.dir)
- manningsn=name
- Map with Manning's n value for surface roughness
- out_x=string
- x coordinate of basin outlet
- out_y=string
- y coordinate of basin outlet
- threshold=string
- Minimum number of cells (threshold) that classify cell as channel
- b=string
- Channel width
- nchannel=string
- Channel roughness (Manning's n)
- ep=string
- Excess precipitation [mm/h]
- fdis=string
- Reduction factor for equilibrium discharge, 0.0 < f <= 1.0 (default=1)
- out=name
- Output travel time map [minutes]
DESCRIPTION
r.traveltime computes the travel time of surface runoff to an
outlet. The program starts at the basin outlet and calculates the travel
time at each raster cell recursively. A drainage area related threhold
considers even surface and also channel runoff. Travel times are
derived by assuming kinematic wave approximation.
To derive channel flow velocities an equilibrium discharge for each
cell is calculated (Q=Area*Excess_Prcipitation, Assumption: storm
duration >= time of concentration). This assumption may result
in overestimated velocities. Therefor a factor is implemented to reduce
velocities biased towards too large values.
The results can be used to derive a time-area function. This might be
usefull for precipitation-runoff calculations (estimation of flood
predictions) with a lumped hydrologic model (user-specified unit
hydrograph).
REMARKS
The program ist restricted to SI units (meters). The algorithm is
recursive. Maybe it will not work with extensive datasets. It is
assumed that the minimum slope is 0.001. For smaller gradients the
program uses this value.
KNOWN ISSUES
The program does not work correctly if Manning's roughness grid is
defined as double (float expected). To define a simple uniform
roughness distribution try: r.mapcalc 'roughness=0.1f'
The region has to be set one row and column larger than the elevation
map. See the example below to see how to do that with g.region.
EXAMPLE
This example uses the North Carolina sample dataset.
g.region rast=elev_lid792_1m n=n+1 s=s-1 w=w-1 e=e+1 -p
r.watershed elev_lid792_1m thresh=5000 accum=accum_5K drain=draindir_5K
r.fill.dir elev_lid792_1m elev=elev_filled dir=elev_dir
r.mapcalc rough=0.1f
r.traveltime --overwrite dir=draindir_5K@user1 accu=accum_5K@user1 \
dtm=elev_filled@user1 manningsn=rough out_x=638741.43125 \
out_y=220269.7 threshold=1 b=1 nchannel=0.1 ep=40 fdis=1 \
out=travel_time
SEE ALSO
r.watershed,
r.fill.dir
http://jesbergwetter.twoday.net/stories/4845555/
REFERENCES
Kilgore, J. L. (1997): Development and evaluation of a GIS-based
spatially distributed unit hydrograph model, master thesis,
Virginia
Polytechnic Institute and State University.
Melesse, A. M., Graham, W. D. (2004): Storm runoff predicition
based on a
spatially distributed travel time method utilizing remote sensing and
GIS, Journal of the American Water Resources Association, 8,
863-879.
Muzik, I. (1996): Flood modelling with GIS-derived distributed
unit hydrographs, Hydrological Processes, 10, 1401-1409.
AUTHOR
Kristian Foerster
Last changed: $Date: 2012-11-18 01:34:26 -0800 (Sun, 18 Nov 2012) $
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