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@@ -123,6 +123,16 @@ from outside of the current geographic region. Thus, any cells with
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negative values cannot have their surface runoff and sedimentation yields
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calculated accurately.
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+<dt><em>tci</em>
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+
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+<dd>Output map: The topographic index TCI is computed as
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+<em>ln(α / tan(β))</em> where α a is the cumulative
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+uplsope area draining through a point per unit contour length and
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+tan(β) is the local slope angle. The TCI reflects the tendency of
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+water to accumulate at any point in the catchment and the tendency for
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+gravitaional forces to move that water downslope (Quinn et al. 1991).
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+This value will be negative if α / tan(β) < 1.
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+
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<dt><em>drainage</em>
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<dd>Output map: drainage direction. Provides the "aspect" for each
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@@ -247,6 +257,9 @@ space requirements of <em>r.terraflow</em> are several times higher than
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of <em>seg</em>.
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<h3>Large regions with many cells</h3>
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+The upper limit of the <em>ram</em> version is 2 billion
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+(2<sup>31</sup> - 1) cells, whereas the upper limit for the <em>seg</em>
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+version is 9 billion billion (2<sup>63</sup> - 1) cells.<br>
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In some situations, the region size (number of cells) may be too large for
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the amount of time or memory available. Running <em>r.watershed</em> may
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then require use of a coarser resolution. To make the results more closely
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@@ -431,7 +444,7 @@ Display output in a nice way
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<h2>REFERENCES</h2>
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-Ehlschlaeger, C. (1989). <i>Using the A<sup>T</sup> Search Algorithm
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+Ehlschlaeger C. (1989). <i>Using the A<sup>T</sup> Search Algorithm
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to Develop Hydrologic Models from Digital Elevation Data</i>,
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<b>Proceedings of International Geographic Information Systems (IGIS)
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Symposium '89</b>, pp 275-281 (Baltimore, MD, 18-19 March 1989).<br>
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@@ -439,13 +452,13 @@ URL: <a href="http://chuck.ehlschlaeger.info/older/IGIS/paper.html">
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http://chuck.ehlschlaeger.info/older/IGIS/paper.html</a>
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<p>
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-Holmgren, P. (1994). <i>Multiple flow direction algorithms for runoff
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+Holmgren P. (1994). <i>Multiple flow direction algorithms for runoff
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modelling in grid based elevation models: An empirical evaluation.</i>
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-<b>Hydrological Processes</b> Vol 8(4), p.327-334.<br>
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+<b>Hydrological Processes</b> Vol 8(4), 327-334.<br>
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DOI: <a href="http://dx.doi.org/10.1002/hyp.3360080405">10.1002/hyp.3360080405</a>
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<p>
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-Kinner D., H. Mitasova, R. Harmon, L. Toma, R., Stallard. (2005).
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+Kinner D., Mitasova H., Harmon R., Toma L., Stallard R. (2005).
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<i>GIS-based Stream Network Analysis for The Chagres River Basin,
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Republic of Panama</i>. <b>The Rio Chagres: A Multidisciplinary Profile of
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a Tropical Watershed</b>, R. Harmon (Ed.), Springer/Kluwer, p.83-95.<br>
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@@ -457,7 +470,20 @@ McCool et al. (1987). <i>Revised Slope Steepness Factor for the Universal
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Soil Loss Equation</i>, <b>Transactions of the ASAE</b> Vol 30(5).
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<p>
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-Weltz M. A., K. G. Renard, J. R. Simanton (1987). <i>Revised Universal Soil
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+Metz M., Mitasova H., Harmon R. (2011). <i>Efficient extraction of
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+drainage networks from massive, radar-based elevation models with least
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+cost path search</i>, <b>Hydrol. Earth Syst. Sci.</b> Vol 15, 667-678.<br>
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+DOI: <a href="http://dx.doi.org/10.5194/hess-15-667-2011">10.5194/hess-15-667-2011</a>
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+
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+<p>
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+Quinn P., K. Beven K., Chevallier P., Planchon O. (1991). <i>The
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+prediction of hillslope flow paths for distributed hydrological modelling
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+using Digital Elevation Models</i>, <b>Hydrological Processes</b> Vol 5(1),
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+p.59-79.<br>
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+DOI: <a href="http://dx.doi.org/10.1002/hyp.3360050106">10.1002/hyp.3360050106</a>
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+
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+<p>
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+Weltz M. A., Renard K.G., Simanton J. R. (1987). <i>Revised Universal Soil
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Loss Equation for Western Rangelands</i>, <b>U.S.A./Mexico Symposium of
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Strategies for Classification and Management of Native Vegetation for
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Food Production In Arid Zones</b> (Tucson, AZ, 12-16 Oct. 1987).
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