基于全子集-分位数回归的土壤含盐量反演研究
作者:
作者单位:

作者简介:

通讯作者:

中图分类号:

基金项目:

国家重点研发计划项目(2017YFC0403302)和国家自然科学基金项目(41502225)


Soil Salinity Inversion Based on Best Subsets-Quantile Regression Model
Author:
Affiliation:

Fund Project:

  • 摘要
  • |
  • 图/表
  • |
  • 访问统计
  • |
  • 参考文献
  • |
  • 相似文献
  • |
  • 引证文献
  • |
  • 资源附件
  • |
  • 文章评论
    摘要:

    为提高植被覆盖条件下卫星遥感对土壤含盐量的估测精度,以河套灌区解放闸灌域为研究区,以高分一号卫星影像为数据源,同步采集不同深度土壤含盐量,通过全子集筛选法(Best subset selection)分析不同波段和光谱指数对于不同深度土壤含盐量的敏感性,并采用人工神经网络(Artificial neural network,ANN)、支持向量机(Support vector machine,SVM)和分位数回归(Quantile regression,QR)3种方法,构建全子集筛选前后0~20cm、20~40cm、0~40cm、40~60cm、0~60cm等不同深度下的土壤含盐量反演模型。结果表明,B4、BI、SI1、SI3是0~20cm、0~40cm处土壤含盐量的敏感变量组合,B4、BI、NDVI为20~40cm、40~60cm、0~60cm处土壤含盐量的敏感变量组合;在各深度下,分位数回归模型的精度最高,模型的决定系数R2c1、R2v1均在0.4以上,均方根误差RMSEc1、RMSEv1均小于0.4%,SVM次之,ANN最差;在20~40cm深度下QR反演模型效果优于其他深度,为本文土壤含盐量估算的最优模型,其建模和验证的决定系数R2c1、R2v1分别为0.611和0.671,建模和验证均方根误差RMSEc1、RMSEv1分别为0.177%和0.160%。本研究可为卫星遥感大范围监测植被覆盖条件下土壤盐渍化程度提供参考。

    Abstract:

    The soil salinity is essential for the morphological development, growth process and final yield of crops in the irrigation area. With present methods, satellite remote sensing though was noninvasive, dynamic, rapid and macroscopic, estimated soil salinity of soil covered by vegetation have less significant effect, yet. In order to improve the estimation effect, soil salinity at different depths at Hetao Irrigation Area was collected. GF-1 image simultaneous was downloaded as the data source. Best subset selection was used to analyze the sensitivity of different bands and spectral indices to soil salinity at different depths. RMSE, R2, AIC and SIC were used to determine the optimal combination mode of the sensitive independent variables number at different depths. Based on these, artificial neural network (ANN), support vector machine (SVM) and quantile regression (QR) were used to construct soil salinity inversion model at such depths as: 0~20cm, 20~40cm, 0~40cm, 40~60cm and 0~60cm before and after best subset selection. The determination coefficient for calibration set before best subset selection (R2c0), determination coefficient for calibration set after best subset selection (R2c1), determination coefficient for verification set before best subset selection (R2v0), determination coefficient for verification set after best subset selection (R2v1), root mean square error for calibration set before best subset selection (RMSEc0), root mean square error for calibration set after best subset selection (RMSEc1), root mean square error for verification set before best subset selection (RMSEv0) and root mean square error for verification set after best subset selection (RMSEv1) were used to evaluate the effects of the models. The results showed that B4, BI, SI1 and SI3 were sensitive variable combinations of soil salinity at depths of 0~20cm and 0~40cm. B4, BI and NDVI were sensitive variable combinations of soil salinity at depths of 20~40cm, 40~60cm and 0~60cm. QR inversion model showed its good performance because of its strong robustness. With R2c1 and R2v1 were both above 04, and RMSEc1 and RMSEv1 were both under 04%; followed by SVM, and ANN was the worst. Compared with other depths, the QR inversion model performed best at depths of 20~40cm, with R2c1 of 0611, R2v1 of 0.671, RMSEc1 of 0.177%, and RMSEv1 of 0.160%. The combination of best subset selection and QR method in the modeling analysis of soil salinity provided a new approach to optimize the satellite multispectral model and quickly measure the soil salinity. The research result provided a reference for the widescale soil salinity monitoring of soil covered by vegetation.

    参考文献
    相似文献
    引证文献
引用本文

张智韬,韩佳,王新涛,陈皓锐,魏广飞,姚志华.基于全子集-分位数回归的土壤含盐量反演研究[J].农业机械学报,2019,50(10):142-152.

复制
分享
文章指标
  • 点击次数:
  • 下载次数:
  • HTML阅读次数:
  • 引用次数:
历史
  • 收稿日期:2019-07-06
  • 最后修改日期:
  • 录用日期:
  • 在线发布日期: 2019-10-10
  • 出版日期: 2019-10-10