Abstract

The launch of the SMOS (Soil Moisture and Ocean Salinity) and SMAP (Soil Moisture Active Passive) satellites has led to the development of a series of L-band soil moisture retrieval algorithms. In these algorithms, many input parameters (such as leaf area index and soil texture) and empirical coefficients (such as roughness coefficient (hP, NRP) and crop structure parameter (bP, ttP)) are needed to calculate surface soil moisture (SSM) from microwave brightness temperature. Many previous studies have focused on how to determine the value of these coefficients and input parameters. Nevertheless, it can be difficult to obtain their ‘real’ values with low uncertainty across large spatial scales. To avoid this problem, a passive microwave remote sensing SSM inversion algorithm based on the principle of change detection was proposed and tested using theoretical simulation and a field SSM dataset for an agricultural area in northeastern China. This algorithm was initially used to estimate SSM for radar remote sensing. First, theoretical simulation results were used to confirm the linear relationship between the change rates for SSM and surface emissivity, for both H and V polarization. This demonstrated the reliability of the change detection algorithm. Second, minimum emissivity (or the difference between maximum emissivity and minimum emissivity) was modeled with a linear relationship between vegetation water content, derived from a three-year (2016–2018) SMAP L3 SSM dataset. Third, SSM values estimated by the change detection algorithm were in good agreement with SMAP L3 SSM and field SSM, with RMSE values ranging from 0.015~0.031 cm3/cm3 and 0.038~0.051 cm3/cm3, respectively. The V polarization SSM accuracy was higher than H polarization and combined H and V polarization accuracy. The retrieved SSM error from the change detection algorithm was similar to SMAP SSM due to errors inherited from the training dataset. The SSM algorithm proposed here is simple in form, has fewer input parameters, and avoids the uncertainty of input parameters. It is very suitable for global applications and will provide a new algorithm option for SSM estimation from microwave brightness temperature.

Highlights

  • Surface soil moisture (SSM) plays an important role in governing water and energy cycles at the land–atmosphere boundary

  • The change detection algorithm concept came from radar remote sensing and its theoretical basis was the linear relationship between the relative change of the backscatter coefficient and relative surface soil moisture (SSM) change [8]

  • This work was carried out to verify the feasibility of the change detection algorithm for estimating SSM from L-band passive microwave TB, and can be divided into two aspects: theoretical simulation based on the radiative transfer model and validation based on in situ soil moisture

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Summary

Introduction

Surface soil moisture (SSM) plays an important role in governing water and energy cycles at the land–atmosphere boundary. We briefly review parts of these L-band SSM inversion algorithms in the following part These algorithms include SMOS L2/L3, SMAP L2, the dual channel algorithm (DCA), the land parameter retrieval model (LPRM), multi-orbit retrievals of soil moisture and optical depth (MT-DCA) and other algorithms (such as the explicit radiative transfer model and methods based on neural networks or local regressions) [7]. Integrating the existing problems and the research basis for soil moisture algorithms, we hope to use change detection to develop an SSM estimation method based on microwave brightness temperature. Surface soil moisture (SMAP L3 SSM), surface temperature (TS), corrected L-band brightness temperature (TB), and vegetation water content (VWC) from the SMAP L3 SSM dataset were used in this study with a global, cylindrical 36 km Equal-Area Scalable Earth Grid (EASE-Grid 2.0) [13]. One VWC is provided in the SMAP L3 dataset, but both ascending (6:00 p.m.) and descending (6:00 a.m.) orbital data are provided for TS, SSM, and TB [14]

Microwave Emission Model
Change Detection Algorithm Derivation
Findings
Conclusions
Full Text
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