研究目的
To develop a retrieval method to quantify the amount of water in each of the three states (solid, liquid, gas) from spaceborne imaging spectroscopy data.
研究成果
The study demonstrates the potential of imaging spectroscopy to provide accurate quantitative measures of water from space. The retrieval method shows high correlation with simulation input and ground measurements, and produces smoother and more physically-plausible water vapor maps than band ratio approaches. The study suggests that the method can be further improved by integrating a priori information about vegetation type and canopy structure.
研究不足
The study acknowledges that the retrieval accuracy could be influenced by canopy structure and crop type, and that the Beer-Lambert law cannot account for volume scattering effects within vegetation canopies. Additionally, the study notes that the transferability of the method to different observation geometries requires further investigation.
1:Experimental Design and Method Selection:
The study uses a retrieval method that couples atmospheric radiative transfer simulations from the MODTRAN5 radiative transfer code to a surface reflectance model based on the Beer-Lambert law. The model is inverted on a per-pixel basis using a maximum likelihood estimation formalism.
2:Sample Selection and Data Sources:
The study uses simulated EnMAP data, airborne AVIRIS-C data, and spaceborne CHRIS-PROBA data. The simulated data is generated using a unique coupling of the canopy reflectance model HySimCaR and the EnMAP end-to-end simulation tool EeteS.
3:List of Experimental Equipment and Materials:
The study uses MODTRAN5 radiative transfer code, HySimCaR canopy reflectance model, EeteS simulation tool, AVIRIS-C instrument, and CHRIS-PROBA instrument.
4:Experimental Procedures and Operational Workflow:
The retrieval method is applied to the simulated and measured data, and the results are compared with the simulation input and ground measurements.
5:Data Analysis Methods:
The study uses maximum likelihood estimation for the inversion of the forward model and evaluates the results using regression analysis and correlation metrics.
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