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DRAINMOD Introduction Background history of the DRAINMOD model DRAINMOD refers to a process based field scale model used to simulate the hydrology of poorly drained soils (Skaggs et al. 2012). The model was developed by Dr. Wayne Skaggs from North Carolina State University in the late 1970s. Skaggs (1978) published the first version of the DRAINMOD which included a description of the basic algorithms and results of an initial field test which was done on four drainage treatments. FORTRAN language was used with the original model. The model received support from USDA Natural Resources Conservation Service in 1979 which laid the foundation for its application. Since then, numerous modifications have been made to the model. While the model was first developed to simulate hydrological flow in poorly drained and high water table soils, it has over the years been extended to include predictions of fate of salt, carbon and nitrogen in drained fields (Luo et al. 2000). The model has changed over the years and has advanced significantly from being a strictly field-scale hydrologic model to becoming a water quality and watershed-scale model as well (Skaggs et al. 2012) Description of the model and application The model is based on water balances in the field surface, soil profile and drainage system in some cases (Skaggs et al. 2012). It predicts the impact of drainage and management practices on soil water regime, water table depths and crop. Input requirements The main input requirements for the DRAINMOD model are the soil properties, drainage design parameters, crop parameters, and weather and irrigation data (Reynolds 2008). Water balance is conducted midway between parallel drains at hourly rates as shown below. 1 DRAINMOD The water balance equation is: V = D + ET + DLS - F Where V is the change in air volume D = Drainage (subirrigation section) ET = Evapotransipiration DLS = Deep and Lateral Seepage F = infiltration Water balance equation at the soil surface can be found from the following equation P in this case is the precipitation, F is infiltration, is the change in storage volume and RO refers to the runoff. Where thewater table is found below the ground surface, Houghoudt's equation is used to predict the drainage rates. Radial flow is assumed near the drains and Dupuit-Forchheimer assumptions are made as the water moves away from the drains (Zhao et al. 2000). While for saturated soil profiles and ponded surfaces, Kirkham’s equation is applied. Outputs Based on the input parameters and water balance which is conducted on hourly basis, the model is able to calculate for the drainage rate, surface runoff, infiltration, evapotranspiration, water table depth and deep and lateral seepage. These hydrologic variables are predicted by the model and summary outputs made available on daily, monthly, and yearly bases. The model can also predict additional outputs such as the depth of irrigation water, crop yields, and variables indicating wetland hydrologic status (Skaggs et al. 2012) Model calibration and validation Calibration is necessary when using the DRAINMOD model. Same input data is required for calibration of this model including data on soil properties, drainage system parameters, site characteristics, weather data, and crop data. Although DRAINMOD was originally developed to be used without calibration, the variability and difficulty associated with simulating the actual field conditions including soil properties, crop root depths, and surface depressional storage have made calibration necessary (Luo et al. 2000). DRAINMOD is typically calibrated for a soil series to represent an area much larger than that instrumented for calibration. Calibration is often done over a one year period which should include both the dry and wet seasons. Validation is then done by comparing the model predictions of water table depths, subsurface drainage and surface runoff with field measurements (Skaggs et al. 2012). Comparison is normally made by 2 DRAINMOD graphing the actual field measurements and model predictions and then quantifying the results using statistical methods such as the normalized percent or the mean absolute error (Skaggs et al. 2012). Applications Hydrologic predictions made by this model have been tested and found to be valid under a wide range of soil, crop and climate conditions (Skaggs et al. 1994). As such, the DRAINMOD model has gained increased usage in the design of drainage systems. It is currently being used to fit system designs to local soil, site and climate conditions and to quantify the effect of associated management practices on drainage water quality (Skaggs et al. 2012). Given its focus on poorly drained soils, it has received wide usage in the analysis of wetlands hydrology. It is being applied to describe the performance of drained stormwater and to analyze water table fluctuations and wetland hydrology. Model limitations One of the main limitations to the use of this model has been the simulation of snowy conditions. The DRAINMOD model has often been found to be inefficient in simulation under conditions of snowing and thawing due to creation of frozen soil profile. The model application has thus been limited to warm seasons owing to its lack of freezing and thawing algorithm (Luo et al. 2000). Modifications have however been made to the model to include prediction of the soil temperature and snow accumulation and melting processses (Zhao et al., 2000). Details of new algorithim can be found in an article published by Luo et al (2000) Perhaps another area of weakness with the original DRAINMOD model has been predicting the denitrification process. A field study done by Madramootoo et al. (1995) found that the model was poor at predicting the cumulative denitrification rates. First order kinetics is used to model the denitrification process. While such an approach performs well under NO3-N limiting conditions, it has been found to overestimate the denitrification processing rates under conditions of high NO3-N concentrations. Another limitation to the original DRAINMOD model lies in its way of treating soil organic matter. A simple approach is used to describe the interaction between the organic and mineral N pools (Youssef 2004). The ON pool is considered as a continuous supply of mineral Nitrogen. Once initialized, the ON pool stays constant for the whole simulation period. However, the cumulative effects of agricultural practices such as application of animal manure and plant residues cannot be modeled through such an approach (Youssef 2004).. The long term effects of such practices are not effectively captured. There is need for a more realistic representation of soil ON for the long term simulations. Reference Luo, W., R. W. Skaggs, and G. M. Chescheir. 2000. DRAINMOD modifications for cold conditions. T. ASAE, 3(6):1569-1582. 3 DRAINMOD Madramootoo, C.A., S.R. Broughton, and G.T. Dodds. 1995. Watertable management strategies for soybean production on a sandy loam soil. Canadian Agricultural Engineering 37(1):1-7. North Carolina Water Resources Res. Inst., North Carolina State Univ., Raleigh, N.C. Reynolds, W.N., 2008. DRAINMOD: a simulation model for shallow water table soils. Raleigh: North Carolina University. Skaggs, R. W. 1978. A water management model for shallow water table soils. Rept. 134. Skaggs, R. W., D. Amatya, R. O. Evans, and J. E. Parsons. 1994. ‘Characterization and evaluation of proposed hydrologic criteria for wetlands’. J. Soil and Water Cons. 49(5): 501-510. Skaggs, R.W., Youssef, M.A. and Chescheir, G.M., 2012. ‘DRAINMOD: model use, calibration and validation’. American Society of Agricultural and Biological Engineers, vol. 55 (4), pp. 1509 -1522 USDA, 1994. DRAINMOD: user's guide. North Carolina State University. Youssef, M.A., 2004. Modeling nitrogen transport and transformations in high water table soils. Raleigh, North Carolina State University Zhao, S., S. C. Gupta, D. R. Huggins, and J. F. Moncrief. 2000. ‘Predicting subsurface drainage, corn yield, and nitrate–N losses with DRAINMOD–N’. J. Environ. Qual. 29: 817–825 4