Construction and application of winter wheat yield prediction model in Northeast Henan province
A technology for yield prediction and winter wheat, applied in the field of agricultural engineering, can solve problems such as inability to accurately and precisely predict winter wheat yield
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Embodiment 1
[0057] Example 1: Model building based on sum of growing degree days (SGDD) and sum of extreme degree days (SEDD)
[0058] The sum of GDD and EDD of winter wheat from the date of sowing to harvest of winter wheat is respectively SGDD and SEDD. The whole growth period of winter wheat from sowing to harvest is from October 15th of the first year to June 1st of the second year.
[0059] The sowing date of the entire Henan Province is uniformly selected as October 15 each year, and the harvest date is set as June 1 each year. Establish a regression model with winter wheat yield as the dependent variable and SGDD and SEDD in the growth process of winter wheat as independent variables. The formula is as follows:
[0060] - formula (I);
[0061] In the formula, Y is the yield of winter wheat, SGDD and SEDD are the sum of growing degree days and the sum of extreme degree days respectively; β 0 is the intercept of the equation; β G , β E are the influence degrees of SGDD and SE...
Embodiment 2
[0074] Example 2: Multivariate-based model construction
[0075] The yield of winter wheat during the growth process is the result of the combined effects of many factors. Among them, the normalized difference vegetation index (NDVI) value can directly reflect the photosynthesis and growth of winter wheat, and is closely related to the yield of winter wheat. NDVI is used as an influencing factor of the model. The value of NDVI used in constructing the model is the peak value of NDVI of winter wheat during April.
[0076] The winter wheat yield is predicted based on multiple variables, and a regression model is established between the winter wheat yield and SGDD, SEDD, and NDVI. The formula is as follows:
[0077] - Formula (V);
[0078] In the formula, Y is the yield of winter wheat, β 0 is the intercept of the equation; β G , β E are the effects of SGDD and SEDD on winter wheat yield, respectively, β N Represents the degree of influence of NDVI on winter wheat yield. ...
Embodiment 3
[0089] Example 3: Improvements to Multivariate Models
[0090] The normalized difference vegetation index (NDVI) value during the growth process of winter wheat can directly reflect the photosynthesis and growth of winter wheat. The growth of winter wheat is relatively lush from April to early May. At this time, the growth of winter wheat has a stronger correlation with the yield of winter wheat. The NDVI value of weeks, 17 weeks and 19 weeks was used as an influencing factor of the model.
[0091] Model in embodiment 2 is improved, winter wheat yield is predicted, winter wheat yield and SGDD, SEDD and the NDVI of each period are established regression model, and formula is as follows:
[0092] Y=β 0 +β G SGDD+β E SEDD+β N1 NDVI 1 +β N2 NDVI 2 +β N3 NDVI 3 - Formula (VII);
[0093] In the formula, Y is the yield per unit area of winter wheat, SGDD and SEDD are the sum of growing degree days and the sum of extreme degree days respectively; NDVI 1 is the average va...
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