Recent advances in the CSM-CERES-Sorghum model Poster material presented at ASA-CSSA-SSSA annual meeting. Nov 4-8, 2007, New Orleans, LA Jeff White1*, Gerrit Hoogenboom2, Samsul Huda3, Bruce Kimball1, Mike Ottman4, P. V. Prasad5, Wes Rosenthal6, Moussa Sanon7, Scott Staggenborg5, Sibiry Traore8, Michel Vaksmann9, Richard Vanderlip5 1USDA-ARS, 4Univ. ALARC, Maricopa, AZ; 2Univ. Georgia, Griffin, GA 30223-1797; 3Univ. W. Sydney, Penrith South DC, Australia; Arizona, Tucson, AZ; 5Kansas State Univ., Manhattan, KS; 6TAES Blackland Res. Center, Temple, TX 76502; 7INERA, Ouagadougou, Burkina Faso; 8ICRISAT, Bamako, Mali; 9CIRAD/IER, Bamako, Mali. 150 130 110 70 50 30 30 60 90 120 150 Simulated (DAP) US hybrids Maturity isolines Mali cvs. 1:1 Burkina Faso cvs. Table 1. Parameters used to distinguish cultivars in CSM-CERES-Sorghum Thermal time from seedling emergence to the end of the juvenile phase. In this phase, plants show no photoperiod response. The longest photoperiod at which development occurs at a maximum rate. At values higher than P2O, the rate of development is reduced. P2R Extent to which development is delayed for each hour increase in photoperiod above P2O. P3 Thermal time from panicle initiation to end of leaf growth. P4 Thermal time from end leaf growth to onset of grain filling. P5 Thermal time from onset of grain filling (3-4 days after flowering) to † Unitless parameter. physiological maturity. PHINT Phyllochron interval; the interval in thermal time (°d) between the appearance of successive leaf tips. G1 Scalar for relative leaf size. G2 Scalar for partitioning of assimilates to the panicle. Units Fig. 1 Comparison of measured vs. simulated days to anthesis for four groups of germplasm. ºd h 20000 ºd h-1 16000 Anthesis -1 Definition P1 Dry weight (kg ha ) Parameter P2O Model Description CSM-CERES-Sorghum is based on the CERES-Sorghum model described by Alagarswamy et al. (1988). Components involving soil processes, evapotranspiration, input/output functions, and simulation controls are shared with other CSM models (Jones et al., 2003; Hoogenboom et al., 2004). Crop phenology is simulated by integrating developmental rates for individual phases over time until threshold values are attained, corresponding to the thermal or photothermal duration required for a given phase. Rates vary with temperature and photoperiod, depending on the corresponding phases, which are delimited by growth stages. Temperature is estimated on an hourly basis from daily maximum and minimum temperatures. Two responses, are assumed, both having a base temperature (Tbase) of 8°C. During vegetative development, the optimum temperature (Topt) is assumed to be 50°C. For reproductive development, Topt is 32°C, and above this temperature, development proceeds at the maximum rate. From the end of the juvenile phase to panicle initiation, photoperiods longer than the critical short daylength (P2O) slow development. Photoperiod sensitivity depends on two cultivar parameters, P2O and P2R. The latter specifies the degree to which development is slowed for photoperiods greater than P2O. Stress effects are also considered. 90 Measured (DAP) The growth and development routines of the model are similar to those of early versions of CERES-Maize as described by Jones and Kiniry (1986) and Ritchie et al. (1998). Vegetative growth is modeled through potential radiation use efficiency (RUE), reduced by temperature or water or nitrogen deficits, and enhanced by elevated CO2. The temperature effect is trapezoidal with Tbase of 6°C, Topt of 20°C, Topt2 of 40°C, and Tmax of 50°C, where the temperature involves a weighted mean of the daily minimum and maximum temperatures. The respective cardinal temperatures for grain filling are 7°, 22°, 48°, and 50°C. Light interception is estimated assuming a homogeneous canopy. Cultivars are parameterized via durations of specific phases, degree of photoperiod sensitivity, relative leaf size, and partitioning to panicle (Table 1). Ecotypic traits are constant over a set of germplasm (e.g., modern US hybrids) and include RUE and canopy light extinction. ºd ºd ºd Basic Plant Growth Simulations of a well-managed crop at Maricopa, AZ indicated problems with how CSMCERES-Sorghum partitions assimilate (Fig. 2). Stem growth did not start until end of the juvenile phase (40 days after planting), much later than observed in the field. Unallocated assimilate accumulated in roots. Although the stage “end of leaf growth” occurred on day 63, simulation of leaf mass halted after day 51. The simulated drop in stem weight at day 78 was due to re-allocation of stem mass to panicle mass. Arguably, the allocation to panicle mass should start earlier to better represent plant processes. This sharp transition also is linked to the end of partitioning to root growth. The difficulties are readily detectable in other data sets such as for two years of rainfed sorghum at Manhattan, KS (Fig. 3). As for Maricopa, simulated leaf growth ceases well before the end dates suggested by field observations. Panicle initiation 8000 End juvenile 0 --† -- Sorghum Phenology Simulations of days to anthesis (Fig. 1) showed good prediction for 17 US hybrids grown in Arizona (r2 = .95**, RMSE = 3 d) but poor agreement for photoperiod sensitive cultivars from Mali (r2 = .40**, RMSE = 22 d). Eight maturity isolines varied in photoperiod sensitivity (Quinby, 1973), and simulations of the most sensitive lines also were problematic (r2 = .63**, RMSE = 8 d). However, germplasm from Burkina Faso, which presumably would also be highly sensitive, were simulated reasonably well (r2 = .73**, RMSE = 7 d). Further work is needed in order to compare alternative models for photoperiod response (e.g., as proposed by Folliard et al., 2004). Attention is also needed to sequencing of anthesis relative to onset of grainfilling. "End of leaf growth" 12000 4000 ºd leaf-1 20 40 60 80 100 120 Days after planting Above ground tot. Leaf Stem Panicle Root Tops - measured Leaf - measured Stem - measured Pan. - measured Fig. 2. Simulated and measured dry weights over a single season at Mariocpa, AZ. 4500 4000 Leaf weight (kg ha -1) Introduction Sorghum (Sorghum bicolor [L.] Moench) is grown in a wide range of environments and is considered exceptionally heat and drought tolerant. Cultivars differ greatly in photoperiod response, degree of tillering, and other traits. This diversity makes the crop attractive as a flexible component in crop rotations and as a potential bioenergy stock. The process-based model CSM-CERES-Sorghum shows promise as a tool for sorghum research as well as for guiding management decisions for sorghum production. The model is compatible with the DSSAT4 shell (Hoogenboom et al., 2004) and associated tools, allowing users to access a wide range software to facilitate preparation of data and model application. Initial testing, however, suggested that the model had difficulty with simulating phenology, leaf area development, and partitioning to stem mass, especially for tropical germplasm. We briefly describe the model and provide an assessment based on comparisons with field data and use of sensitivity analysis. 3500 3000 2500 2000 1500 1000 500 0 20 40 60 80 100 120 140 Days after planting Maricopa, AZ 1998 Measured Manhattan, KS 1965 Measured Manhattan, KS 1966 Measured Fig. 3. Simulated and measured leaf dry weights for well-managed trials at Maricopa, AZ and Manhattan, KS. 160 Climate Risk The availability of sorghum cultivars differing in phenology allows their flexible incorporation into crop rotations. For high-input irrigated systems, the expected duration of a cultivar for a given planting date is of prime interest. To examine the potential for estimating sorghum phenology, effects of planting date on Cargill-577 were simulated for Maricopa, AZ, considering weekly planting dates from March to October for a 10 year set of observed weather. No water or nitrogen stress was allowed. The results suggest that if planted in June or July, this cultivar would mature in about 80 days (Fig. 6) with little risk of extreme early or late maturation. Planting outside of this range is possible but lengthens the growth period and the uncertainty of the expected duration, especially for plantings from mid-August onward. 160 140 Days after planting Response to Population and Row Spacing The main effects of population is through the number of seedlings creating initial biomass. Light interception is adjusted for population and row spacing according to a factor that reduces the effective LAI: LIFAC =1.5 - 0.768 * ((ROWSPC * 0.01)2 * PLTPOP)0.1 where ROWSPC is row spacing (cm) and PLTPOP is the population (pl m-2). A sensitivity analysis was conducted for the hybrid RS-610 grown under rainfed conditions at Manhattan, KS, varying population from 1 to 19 pl m-2, and using 25 cm, 51 cm and 102 cm row widths (Fig. 4). Grain yield increased with population, but there was minimal effect of row spacing. The irregular response of grain yield reflected effects of water and nitrogen deficits, including stress-induced early maturation above 8 pl m-2. 80 Anthesis 40 29-Feb 19-Apr 8-Jun 28-Jul 16-Sep 5-Nov Date of planting Fig. 6. Simulated variation in anthesis and maturity for Cargill-577 planted at weekly intervals over 10 years at Maricopa, AZ. No water or N limitations. 4000 2000 1000 0 5 10 15 20 -2 Population (plants m ) 25 cm 51 cm 102 cm Fig. 4. Effect of plant population and row width on grain yield for a hypothetical crop at Manhattan, KS. The interaction of population with stress was explored further for a 1965 trial at Manhattan, KS with RS-610 sown at four populations in rows 102 cm wide. Measured grain yield showed only a small effect of population from 3.5 pl m-2 to 19.4 pl m-2 (Fig. 5). With no water or nitrogen stress, the modeled response to population is much stronger. If water and nitrogen deficits are allowed, slope of the response is similar to the measured data, but the mean yields are about 50% lower. 12000 1600 44000 1400 +1 SD 1200 1000 800 600 400 11 SD 42000 40000 38000 36000 34000 32000 200 0 30000 0 4 8 12 16 Year 20 24 28 32 0 4 8 12 16 Year 20 24 28 32 Fig. 7. Simulated change in grain yield and soil organic C for a 30 year rainfed sorghum-fallow rotation near Goiania, Brazil. Conclusions The CSM-CERES-Sorghum model currently appears adequate for applications involving phenology of temperate germplasm as affected by planting date and latitude. Applications in tropical environments require caution since the current photoperiod response may not handle all photoperiod sensitive germplasm adequately. Simulations of growth and grain yield appeared unreliable due to incorrect timing of partitioning to stem and leaf growth. These problems appear readily addressable, and their resolution would greatly enhance the utility of the model for examining questions such as what are likely effects of maturity type and water use over planting dates in temperate systems. This assessment highlights the value of using relatively large numbers of genotypes, locations and treatments in examining model performance. The datasets are organized following the ICASA format (Hunt et al., 2006), and our intention is to make data available for other models or applications. -1 ) 10000 Crop Rotations Many potential applications for sorghum modeling require predicting production trends over multiple years while accounting for carryover effects of previous crops. The CSM models include an option for simulating crop rotations whereby soil conditions at the end of one crop are used as initial conditions for the subsequent crop or fallow. To assess the compatibility of the sorghum model with other CSM models, a hypothetical rainfed sorghum crop was grown near Goiania, Brazil on an oxisol receiving no additional nitrogen. A sorghum-fallow rotation was run for 30 years using generated daily weather (replicated 30 times). The results suggest a modest yield decline from low yields around 900 kg ha-1 (Fig. 7) but a loss of over 30% of total soil carbon. Soil organic C (kg ha -1) 3000 Grain yield (kg ha-1) -1 Maturity 100 60 5000 Grain yield (kg ha ) 120 8000 Grain yield (kg ha 6000 4000 References 2000 0 0 5 10 Population (pl m 15 20 -2 ) Measured Rainfed, 200 kg N/ha Rainfed, no N stress No water or N stress Fig. 5. Simulated and measured effects of plant population on grain yield for RS610 grown at Manhattan, KS under rainfed conditions. Alagarswamy, G., J.T. Ritchie , D.C. Godwin, and U. Singh. 1988. A user's guide to CERES Sorghum. Michigan State University, ICRISAT, IFDC and IBSNAT joint publication. Chaudhuri, U.N., R.B. Burnett, M.B. Kirkham, and E.T. Kanemasu. 1986. Effect of carbon dioxide on sorghum yield, root growth, and water use. Agric. For. Met. 37:109-122. Folliard A., P.C.S. Traoré, M. Vaksmann, and M. Kouressy. 2004. Modeling of sorghum response to photoperiod: a threshold-hyperbolic approach, Field Crops Res. 89:59-70 Hoogenboom, G., J.W. Jones, P.W., Wilkens, C.H. Porter, W.D. Batchelor, L.A. Hunt, K.J. Boote, U. Singh, O. Uryasev, W.T. Bowen, A.J. Gijsman, A. du Toit, J.W. White, and G.Y. Tsuji. 2004. Decision Support System for Agrotechnology Transfer Version 4.0 [CD-ROM]. Honolulu, HI: University of Hawaii. Hunt, L.A., . Hoogenboon G., J.W. Jones, and J. W. White. 2006. ICASA Version 1.0 Data Standards for Agricultural Research and Decision Support. www.icasa.net/standards/index.html. Jones, C.A., and J.R. Kiniry. 1986. CERES-Maize: A simulation model of maize growth and development. Texas A&M University Press, College Station, TX. Jones, J.W., G. Hoogenboom, C.H. Porter, K.J. Boote, W.D. Batchelor, L.A. Hunt, P.W. Wilkens, U. Singh, A.J. Gijsman, and J.T. Ritchie. 2003. The DSSAT Cropping System Model. Eur. J. Agron. 18:235-265. Quinby, J.R. 1973. The genetic control of flowering and growth in sorghum. Adv. Agron. 25:125-162. Ritchie J.T., U. Singh, D.C. Godwin, and W.T. Bowen. 1998. Cereal growth, development and yield. p. 79-98. In G.Y. Tsuji, G. Hoogenboom, and P.K. Thornton P.K. (ed.) Understanding Options for Agricultural Production. Kluwer Academic Publishers, Dordrecht, The Netherlands.
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