Remote Sensing: Deriving water quality indicators from high-resolution satellite data using spatio-temporal statistics

Master Thesis (2021)
Author(s)

T.C. Molenaar (TU Delft - Electrical Engineering, Mathematics and Computer Science)

Contributor(s)

Lőrinc Mészáros – Mentor (TU Delft - Statistics)

Anna Spinosa – Mentor (TU Delft - Mathematical Physics)

F. H. van Meulen – Mentor (TU Delft - Statistics)

Henk M. Schuttelaars – Graduation committee member (TU Delft - Mathematical Physics)

Faculty
Electrical Engineering, Mathematics and Computer Science
Copyright
© 2021 Tobias Molenaar
More Info
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Publication Year
2021
Language
English
Copyright
© 2021 Tobias Molenaar
Graduation Date
09-09-2021
Awarding Institution
Delft University of Technology
Programme
Applied Mathematics
Faculty
Electrical Engineering, Mathematics and Computer Science
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Abstract

The derivation of water quality indicators is of importance, especially in coastal areas, as most of the economic activities are located here. However, the availability of high-spatial-resolution water quality information in coastal zones is limited. Nowadays, high-resolution satellite data is becoming available and can fill in this knowledge gap. This satellite data contains spectral reflectances, so a model needs to be designed to map these reflectances to water quality indicators. In this thesis, a Gaussian process regression (GPR) method will be introduced and analyzed extensively in terms of covariance functions, hyperparameters and computational costs. Remote sensing data is collected from the Sentinel-2 mission and the in-situ data is obtained from the ODYSSEA programme. The Matérn 3/2 kernel produces the best results and these are compared with the current models that rely on machine learning techniques. GPR shows promising results in terms of estimation accuracy and chlorophyll-a maps are made for different areas and depths. Various approximation methods are tested to speed up the computation time. Singular value decomposition shows promising results for doing predictions to reduce the computation time. Moreover, GPR can handle limited availability of in-situ data well and uncertainty quantification is induced by the Bayesian framework.

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