LAB 9:

SOIL EROSION MODELING USING THE REVISED UNIVERSAL SOIL LOSS EQUATION (RUSLE)

 IN A DRAINAGE BASIN IN EASTERN MEXICO

Environmental GIS: GRG 360G

Hudson / Fall 2005


Due Week 13


    

                (photos - pfh: soil erosion and gullying in the upper Panuco basin, Sierra Madre Oriental, eastern Mexico)


PURPOSE

The purpose of this lab is to apply raster GIS methods to a soil erosion model for a drainage basin displaying varying types of topographic and land use conditions.  Two sections of a large watershed in the headwaters of the Panuco basin are utilized. Specifically you will be examining the Rio Tempoal basin, located in the eastern flanks of the Sierra Madre Oriental in Veracruz, Mexico. You will combine a variety of skills learned in earlier labs to a unique method for modeling / simulating soil erosion using the ever popular Revised Universal Soil Loss Equation (RUSLE).


OBJECTIVES

I.  GIS Concepts

II.  GIS Techniques

III.  Geographical


BACKGROUND

Soil erosion is a concern for farmers, development agencies, and governments throughout the world.  Since the early 20th century, soil erosion, by wind and water, has been recognized as a major factor for decreases in both soil fertility and land value.  However, soil erosion is a natural geomorphic process.  The mechanisms involved in soil erosion by water vary over time and space. Some of these mechanisms are raindrop splash, unconcentrated down slope wash (sheet erosion), concentrated down slope wash (rill and gully erosion), and a mixed process in which entrainment is by raindrop splash and down slope transport is by surface wash (Luk, 1979).  How significant these mechanisms affect rates of erosion depends on several factors including percent ground cover, soil texture, soil structure, soil porosity/permeability, and topography (i.e. slope gradient) (Rainey, 1991).  Humans can influence the dynamics of each of these and thus, improper human land management can accelerate rates of erosion.

On cultivated land, loss of topsoil due to erosion is a problem (Pimetel, 1983).  In developing nations, the expansion of farming practices and pastures onto remote, steep, hill slopes increases the potential for accelerated rates of erosion (Millward and Mersey, 1999).  Excessive erosion is associated with diverse negative on and off site impacts, including loss of soil nutrients leading to a reduction in crop yields, decreasing stream competence and capacity because of sedimentation, and siltation of reservoirs (Stoddart, 1969).  Additionally, agricultural chemicals transported with soil particles have significant impacts on water quality.

Two types of erosion occur on agricultural land: sheet erosion and rill erosion.  Sheet erosion washes down slope in a uniform manner over a surface area.  Rill erosion is concentrated wash and can lead to gully formation (note above photo).  In general, three techniques are used to measure soil erosion by water: plots and traps, surveys of varying methods, and different types of tracers (Loughran, 1989).  The information on the temporal and spatial distribution of long-term soil loss in drainage basins and on the rates of soil erosion generated by these techniques is used to calibrate and test various soil erosion models (Loughran, 1989).

Soil erosion models simulate the effects of land management activities on rates of soil erosion and contribute to the development of appropriate intervention strategies.  One way to reduce the negative consequences of accelerated soil erosion is to select land use and farm management practices that generate a minimum amount of soil erosion.  Modeling soil erosion provides a sophisticated tool for selection of appropriate soil conservation practices.  There are many soil erosion models, including the European Soil Erosion Model (EUROSEM), the Water Erosion Prediction Project (WEPP), the Limberg Soil Erosion Model (LISEM), and the Chemical Runoff and Erosion from Agricultural Management System (CREAMS) to name but a few.  The most extensively used model is the Revised Universal Soil Loss Equation (RUSLE).  The RUSLE model has advantages because its data requirements are not too complex or unattainable, it is relatively easy to understand, and it is compatible with GIS (Millward and Mersey, 1999).  When used in conjunction with raster-based GIS, the RUSLE model can isolate locations of erosion on a cell by cell basis, determine the role of individual variables on the rate of erosion, and identify the spatial patterns of soil loss within a watershed (Millward and Mersey, 1999). 

Many regions within humid mountainous environments undergo high rates of soil erosion, and this includes parts of Mexico. Other pressures in Mexico that accelerate land degradation and soil erosion are due to increasing anthropogenic pressure on natural resources (Landa, et al., 1997).  Remote, steep, and fragile regions of Mexico are increasingly utilized for agriculture and cattle grazing.  Modeling the sources and outcomes of environmental degradation in these remote regions can help stem the long-term, negative impacts that result from erosion.  In this lab, you will model/simulate soil erosion for parts of the upper Rio Tempoal drainage basin using the RUSLE model and Arc GIS. The Rio Tempoal drains the humid eastern flanks of the Sierra Madre Oriental, and is primarily located within the states of Hidalgo, San Luis Potosi, and Veracruz. The Tempoal is a large tributary to the Moctezuma drainage system, which eventually forms the Rio Panuco before draining into the Gulf of Mexico at Tampico, Tamualipas.


The Revised Universal Soil Loss Equation (RUSLE)

The RUSLE is a revision of the Universal Soil Loss Equation (USLE), which was originally developed to predict erosion on croplands in the United States.  With the revision, the equation can be employed in a variety of environments including rangeland, mine sites, construction sites, etc.  The RUSLE is an empirical equation that predicts annual erosion (tons/acre/yr) resulting from sheet and rill erosion in croplands.  The RUSLE is factor-based, which means that a series of factors, each quantifying one or more processes and their interactions, are combined to yield an overall estimate of soil loss.  It is the official tool used for conservation planning in the US and many other countries have also adapted the equation.  Although scientist at the USDA plan to replace the model with the new Water Erosion Prediction Project (WEPP), the RUSLE is still very relevant and is particularly useful as a teaching tool.  The equation is:

A = R * K * L * S* C* P

where,

A = Annual soil loss (tons/acre) resulting from sheet and rill erosion. This is the predicted value resulting from the execution of the equation above.

R= Rainfall - runoff erosivity factor. This factor measures the effect of rainfall on erosion.  The R factor is a summation of the various properties of rainfall including intensity, duration, size etc.  It is computed using the rainfall energy and the maximum 30 minutes intensity (EI30).  Rainfall erosivity has been mapped for the entire US and most commonly one would simply locate their drainage basin on a map and identify the R value.  Obtaining the R-value for Mexico is a little more difficult.  In this case, we will use a value estimated from a study conducted in Jalisco, Mexico (see Millward and Mersey, 1999).

K= Soil erodibility factor.  The soil erodibility factor measures the resistance of the soil to detachment and transportation by raindrop impact and surface runoff.  Soil erodibility is a function of the inherent soil properties, including organic matter content, particle size, permeability, etc.  Because these properties vary within a given soil, erodibility (K values) also varies.  Erodibility values of the major soils in the US can be obtained from the County Soil Surveys Reports.  For Mexico, one study generated these values using information from the Secretaria de Agricultural y Recursos Hidraulicos (1991) and an INEGI soil map of the area (www.inegi.gob.mx).

L= Slope length factor. This factor accounts for the effects of slope length on the rate of erosion.

S = Slope steepness factor. This factor accounts for the effects of slope angle on erosion rates. All things being equal, higher slope values have greater erosion rates.

C = Cover management factor. Accounts for the influence of soil and cover management, such as tillage practices, cropping types, crop rotation, fallow, etc..., on soil erosion rates

P = Erosion control factor. Accounts for the influence of support practices such as contouring, strip cropping, terracing, etc...

Once these factors have been determined for a field of interest A can be computed. Also, the equation can be used to determine the desired cover management factor (C ) or erosion control (P) if the allowable soil erosion rates are known. Thus, you can use the RUSLE to simulate the impact of changes in land use and land cover on soil erosion... anthropogenic impacts on the environment!!!!

 

REFERENCES

Avwunudiagba, A. and Hudson, P.F.  A review of soil erosion models with special reference to the needs of tropical mountainous environments.  Unpublished manuscript.

Landa, R., Meave, J., and Carabias, J. (1997). Environmental deterioration in rural Mexico: an examination of the concept.  Ecological Applications 7(1), 316-329.

Loughran, R.J. (1989). The measurement of soil erosion.  Progress in Physical Geography  13, 216-233.

Luk, S.H. (1979) Effect of soil properties on erosion by wash and splash.  Earth Surface Processes 4, 241-255.

Millward, A.A. and Mersey, J.E. (1999). Adapting the RUSLE to model soil erosion potential in a mountainous tropical watershed.  Catena 38, 109-129.

Pimetel, D. (1993).  Overview.  In: World Erosion and Conservation, Pimetel, D. (ed.).  Cambridge: Cambridge University Press.

Rainey, S.J. (1991). Cultivators in the clouds: a study of erosion in relation to agricultural practices in the Sierra Alta of Hidalgo, Mexico.  Masters Thesis, The University of Texas at Austin.

Secretaria de Agricultura y Recursos Hidraulicos.  (1991).  Manual de Prediccion de Peridas de Suelo por Erosion.  Colegio de Postgraduados, Guadalajara.

Stoddart, D.R. (1969). World erosion and sedimentation.  In Water, Earth, and Man, Chorley, R. (ed.).  London: Methuen, 43-64.

 

Internet Resources to Soil Erosion


Part I:

Generating the RUSLE factors for areas within the Rio Tempoal Drainage Basin


In this section you will build a GIS data base of the RUSLE factors (R, K, L-S, C, P) for an area of the Rio Tempoal Drainage Basin using ArcGIS.  This will enable you to simulate erosion in the drainage basin.


1.  Download the DEM of the study area in Mexico.  To help locate the area, use the topographic map hand-out.

 

2.   Copy the Data files into your directory.

 

3.    Delineate the Drainage Basin.

 

4.    R-factor:

                    R = - 0.0334 (P annual) + 0.006661 (P annual) Squared

 

5.    K-Factor:

 

6.    LS-factor:

 

 

 

1.6 * Pow(([flowacc] * resolution) / 22.1, 0.6) * Pow(Sin([tempoal_slope] * 0.01745) / 0.09, 1.3)

 

 

7.    C-factor:

 

8.    P-factor:

 

9.    Run the RUSLE equation:

([ R-factor]*[LS]*[K-factor]*[C-facgrid]*[P-facgrid]) (Fig 8)


Part II

In this portion of the lab you will simulate (model) soil erosion in the Drainage Basin under different land use and land cover change scenarios. You are part of a research team charged with devising a suitable soil conservation strategy for the watershed. Once again, you will be utilizing skills learned from previous labs.


Section 1: Modeling soil erosion to changes in land use and land cover.

FID
Crop type
C-factor
3
Corn
0.850
0
Forest
0.001
2
Sorghum
0.520
1
Alfalfa
0.100
* estimates

 

FID
Land Use
C-factor
2
Selva Alta
0.03
0
Bosque Meso
0.001
1,3
Shade Coffee
0.003
* estimates

Section 2: Spatial analysis of varying soil erosion rates


Section 3: 


Grading:


created by aa and pfh, 11/10/02, modified by mf 4/'04, last modified by pfh 11/7/'05