Spatial distribution of main parameters of Hargreaves formula in typical time scales in Huang-Huai-Hai Plain

被引:0
|
作者
Tang X. [1 ]
Song N. [1 ]
Tao G. [2 ]
Chen Z. [1 ]
Wang J. [1 ]
机构
[1] Key Laboratory for Crop Water Requirement and Regulation of the Ministry of Agriculture/Farmland Irrigation Research Institute, Chinese Academy of Agricultural Sciences, Xinxiang
[2] Power China Zhongnan Engineering Corporation Limited, Changsha
关键词
Calculation; Crops; Formula of hargreaves; Huang-Huai-Hai Plain; Irrigation; Reference crop evapotranspiration;
D O I
10.11975/j.issn.1002-6819.2016.z1.010
中图分类号
学科分类号
摘要
In order to improve the applicability and accuracy of Hargreaves formula in different regions, and improve the estimation precision of regional crop water requirement and the level of irrigation management, the nonlinear fitting for the main parameters of the Hargreaves model in typical time scales (annual scale and quarter scale) was combined with the Kriging method in this study. The dependent variable was the reference crop evapotranspiration (ET0) calculated with the Penman-Monteith model, and the independent variables were the maximum and minimum temperature, and the atmospheric solar radiation. The long series of daily weather data from 1961 to 2012 was collected from 54 meteorological stations in the Huang-Huai-Hai Plain. Results indicated that the annual dynamics of the transformation coefficient K of the Hargreaves model was similar with the variation of K in summer. The K value increased gradually from the northwest to southeast in the Huang-Huai-Hai Plain. The key geographic factors controlling the distribution of K in the scale of year and summer were longitude and latitude, the correlation coefficient between K value and longitude all were 0.42, and which between K value and latitude were -0.37 and -0.47. However, the K value in spring, autumn and winter was opposite to the variation in summer, decreasing gradually from the northwest to southeast in this region, the correlations between K value and latitude in spring, between K value and elevation in autumn, between K value and longitude in winter were better, and the correlation coefficients were 0.43, 0.38, -0.48, respectively. The main meteorological factors controlling the distribution of K were the minimum temperature, sunshine hour and relative humidity. Changes in the exponential coefficient n in the scale of year and summer were similar, which increasing from the southeast to northwest in the Huang-Huai-Hai Plain gradually. The key geographic factors controlling the distribution of n in the scale of year was longitude, the correlation coefficient was -0.53, and in summer the key geographic factors were longitude and latitude, the correlation coefficient were -0.59 and 0.44. However, the n value in spring, summer and winter increased from the northeast to southwest in this region gradually, and there was a better correlation between n value and latitude in these seasons, the correlation coefficients were -0.71, -0.64, -0.40, respectively. The key factors controlling the distribution of n were maximum temperature, sunshine hour and relative humidity. The values of temperature offset Toff increased gradually from the southwest to northeast in this region. Toff increased gradually from the south to the north in the scale of year, spring, summer and autumn, increased with the increase in latitude. While in winter, Toff increased gradually from the west to the east. The key meteorological factors influencing the distribution of Toff were solar radiation, sunshine hour, and maximum temperature. The correlation index between the calibrated Hargreaves model and P-M model was 0.79 in the scale of year, 0.70 and 0.71 in spring and autumn, and 0.46 in winter. The standard error of parameters calibrated with the nonlinear fitting was decreased to a very low level. The standard error of K, n and Toff was lower than 0.001, 0.72, and 10.0, respectively. The statistical analysis indicated that the calibrated Hargreaves model had a high goodness-of-fit and improved the estimation accuracy of the corresponding parameters. © 2016, Editorial Department of the Transactions of the Chinese Society of Agricultural Engineering. All right reserved.
引用
收藏
页码:63 / 70
页数:7
相关论文
共 25 条
  • [1] Liu Z., Liu Z., Qin A., Et al., Comparison and revision of temperature-based ET<sub>0</sub> calculation methods for Huanghuaihai Areas, Water Saving Irrigation, 4, pp. 1-6, (2014)
  • [2] Liu X., Li Y., Wang Q., Evaluation on several temperature-based methods for estimating reference crop evapotranspiration, Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 22, 6, pp. 12-18, (2006)
  • [3] Sun Q., Tong L., Zhang B., Et al., Comparison of methods for calculating reference crop evapotranspiration in Haihe River basin of China, Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 26, 11, pp. 68-72, (2010)
  • [4] Er-Raki S., Chehbouni A., Assessment of reference evapotranspiration methods in semi-arid regions: Can weather forecast data be used as alternate of ground meteorological parameters, Journal of Arid Environments, 74, 12, pp. 1587-1596, (2010)
  • [5] Todorovic M., Karic B., Pereira L.S., Reference evapotranspiration estimate with limited weather data across a range of Mediterranean climates, Journal of Hydrology, 481, pp. 166-176, (2013)
  • [6] Ding J., Peng S., Xu J., Et al., Calculation method for reference crop evaportranspiration based on temperature data, Journal of Hohai University (Natural Sciences), 35, 6, pp. 633-637, (2007)
  • [7] Liu Y., Pereira L.S., Calculation methods for reference evapotranspiration with limited weather data, Shuili Xuebao, 42, 3, pp. 11-17, (2001)
  • [8] Zhang B., Pan Y., Li X., Revision coefficient of Hargreaves model and its values in diffenent climatic regions of China, Geography and Geo-Information Science, 28, 1, pp. 51-54, (2012)
  • [9] Feng K., Tian J., Estimation of evapotranspiration in Ningxia by Hargreaves equation, Journal of Arid Land Resources and Environment, 28, 9, pp. 100-105, (2014)
  • [10] Qiu W., Fan Q., Wang M., Et al., Amending the Hargreaves model based on ecological water, Journal of Harbin Institute of Technology, 46, 2, pp. 21-25, (2014)