Content:
Functional Soil Mapping "Soil Erosion"
To prevent soil erosion is an important aspect of resource-protection. It is necessary to estimate the actual (real) soil erosion for efficient precaution. The presented processes estimate the soil erosion by water. They demonstrate the advantages of the system "Functional Soil Mapping": using the particular geo factors concerning the soil erosion as a continuum prevents the blurs by cutting of classified vector data. The example "Soil Erosion" shows the different products "Climate", "Relief" and "Soil" being basic data for practical use.
Universal Soil Loss Equation (USLE)
The USLE was done by WISCHMEIER & SMITH (1978) (transferred into Bavarian conditions by SCHWERTMANN & VOGL & KAINZ (1990) and called "ABAG"). It is often used and well known. For details concerning the estimation of the soil erosion see: "publications". "Literature" contains the complete titles as well as further literature about soil erosion.
The erosion by water is calculated as follows (USLE):
A = R * K * L * S * C * P
wobei
A = mean soil loss as t/ha * a (value to be calculated) during several years
R = precipitation and run-off factor: size to judge the erosivity of the precipitation being calculated for the precipitation intensity of every individual erosible precipitation during one year
K = soil erosible factor: size to judge the erosivity of the soil being calculated for several soil characteristics
L = slope length factor: relation between the soil loss of a slope with given length and the standard slope of the USLE (22 m)
S = slope gradient factor: relation between the soil loss of a slope with given inclination and the standart slope of the USLE (9% inclination)
C = covering and cultivating factor: relation between the soil loss of any cultivation and fallow ground
P = erosion-preventive factor: relation between the soil loss in any erosion-preventing practice (as contour ploughing) and the conditions without any erosion-preventing practice
Comment: The L- and S-factor are often combined to the LS-factor (topographical factor)
(More details: the factors of the USLE and the modifications see "Calculated data for particular factors of the USLE")
The USLE is referred to the felling area. That means the computer applications of the USLE refers all the factors to the felling areas and therefore works with a vector oriented GIS tool. Except the LS-factor the factors are supposed to be constant (often the K-factor is not). The USLE makes it possible to cut the felling area into sections being similar in length and different in slope gradient.
The hereby presented modifications and computerised USLE realisation are as follows:
Basic Data to calculate the USLE
Origin of the data: see hints at the end of this site.
Calculated data for particular factors of the USLE
Calculating the USLE takes place at the area of "Ebergötzen". Since the same area is shown in our products "relief" and "soil" it is possible to compare.
| Preview/ download |
Factor of the USLE/explanations (comments) |
|
|
|
|
R-Factor (flow and surface runoff factor) Often the soil erosion is calculated by transferring
the (amount of) precipitation of the nearest weather station to the whole
area. Since the relief intensity around "Ebergötzen" is relatively high
the R-factor should be regionalised. The image shows significant differences within the R-factor (38 - 73). Especially the western upland of the "Göttinger Wald" shows high values. Even in the farming areas the values differ from 38 to 61. Regionalising precipitation Calculating the precipitation per annum is based
on the precipitation data set of Lower Saxony (grid cell size: 200 m).
The data was calculated by Jürgen Böhner (Geographical
Institute - University Göttingen). The data set is based on: 46 climatic
tables (weather stations) of Lower Saxony, ECHAM3-T42 e. g. ECHAM3-T108
climatic model data, circulation data (850 h Pa-level), DTM (grid cell
size:200 m), calculating lee and luff position (considering the horizon
exaggeration). |
|
|
|
|
|
K-factor (soil erosivity factor) Due to the USLE the K-factor is calculate as follows: Only the laboratory can supply exact values of OS, A, D and fine sand. But it is possible to approximate these values by suitabe regression functions. The regionalisation of the K-factor is based on regionalised silt and sand shares (more details, see: "soil/e_soil_physics/soil_texture"). |
|
|
|
|
|
LS-factor (topographical factor) (1) Here (1) the LS-factor was calculated only within the fields supposing no surface run off being beyond (mainly above) the fields. Modifying the LS-Factor Modifying the LS-factor is mainly taking the catchment area (being devided by the grid cell size of the DTM) instead of the slope length (compare MOORE & WILSON 1992)(see: "Literature"). Problem: "Erosive slope length" The USLE is only valid in the parts of the slope
where erosion takes place, that means from the position where erosion
starts to the position where accumulation starts. Since no field data
is available in many cases the erosivity of a slope length is estimated
by exclusion of the accumulating area. Various authors (MOORE & BURCH
1986)(see: "Literature")
developed several erosion/accumulation indices or deposition models. Comment 1: At present the borders (as field paths ad ditches) of the erodible slope lengths are not considered. Comment 2: Explanations concerning the calculation of base values of the LS-factor can be looked up in "Products" / "Relief" / "Local Terrain Factors ", catchword "slope gradient" and "Products" / "Relief" / "Complex Terrain Factors ", catchword "Catchment Area". |
|
|
|
|
|
LS-Factor (topographical factor) (2) The LS-factor (2) was calculated as "whole area is field". That means the runoff coming off everywhere. The remaining conditions are the same as in (1) (see above). As mentioned before the erosion hindrance (paths and ditches) are not digitalised in the Ebergötzen area. Therefore the erosible slope lengths (and catchment areas) are clearly overestimated in this scenario. |
|
Results of the USLE Calculation (scenarios)
Since there is no field data available concerning the C- and P-factor those scenarios were calculated here with different crop rotations (different values of the C-factor) in the entire area. The P-factor was fixed by 1.0 supposing no erosion-preventive had taken place. This is true in the Ebergötzen area because among other things there is almost no contour ploughing.
| Preview/ download |
Factor of the USLE/explanations (comments) |
|
|
|
|
(1) Calculated soil erosion of cultivated areas
P-factor = 1.0; C-factor = 0.277 |
|
|
|
|
|
(2) Calculated soil erosion of cultivated areas
P-factor = 1.0; c-factor = 0.036 |
|
|
|
|
|
(3) Calculated soil erosion of cultivated areas This scenario shows the worst case. Because of the partly extreme steep slopes, the very large slope lengths and the erosible crop maize the erosion rate would be extremely high under these (luckily fictive) conditions. Comment: Especially in the central part of the map (Schweckenhäuser Wiesen) a flight of the calculated values is obvious amidst the bluish parts. This is due to errors in the DTM (even the used high quality DTM is not perfect): the DTM based on the digitalised isohypses has vacillations of the altitudes (parallel the isohypses) and the derived slope gradients. Since the slope gradient is more important within the L-factor than the slope length this effect is even intensified (see above: image LS-factor (2) "whole area is field"). |
|
Comments to the images:
Section (7.5 x 7.5 km) of Lower Saxony (eastern piedmont
of the "Göttinger Wald")
Origin of the DTM: "DTM5", kindly made available by
"Landesvermessung + Geobasisinformation Niedersachsen (LGN)"
(being the department of surveying and geo basic data)
Grid cell size of the DTM: 12.5 m being 601 x 601 grid
cells in this section.
All images are shaded with ration of exaggeration: 4.0.
Soil profile data kindly made available by Niedersächsischen Landesamt für Bodenforschung (NLfB)
(being the Land Surveying Office of Soil Research in Lower Saxony)