Article (Scientific journals)
Assessing and Improving the Robustness of Bayesian Evidential Learning in One Dimension for Inverting Time-Domain Electromagnetic Data: Introducing a New Threshold Procedure
Ahmed, Arsalan; Aigner, Lukas; Michel, Hadrien et al.
2024In Water, 16 (7), p. 1056
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Keywords :
BEL1D; saltwater intrusion; SimPEG; TDEM; uncertainty; Bayesian; Geophysical methods; Hydrogeological; One dimension; Saltwater intrusion; Stochastics; Time-domain electromagnetic data; Uncertainty; Biochemistry; Geography, Planning and Development; Aquatic Science; Water Science and Technology
Abstract :
[en] Understanding the subsurface is of prime importance for many geological and hydrogeological applications. Geophysical methods offer an economical alternative for investigating the subsurface compared to costly borehole investigations. However, geophysical results are commonly obtained through deterministic inversion of data whose solution is non-unique. Alternatively, stochastic inversions investigate the full uncertainty range of the obtained models, yet are computationally more expensive. In this research, we investigate the robustness of the recently introduced Bayesian evidential learning in one dimension (BEL1D) for the stochastic inversion of time-domain electromagnetic data (TDEM). First, we analyse the impact of the accuracy of the numerical forward solver on the posterior distribution, and derive a compromise between accuracy and computational time. We also introduce a threshold-rejection method based on the data misfit after the first iteration, circumventing the need for further BEL1D iterations. Moreover, we analyse the impact of the prior-model space on the results. We apply the new BEL1D with a threshold approach on field data collected in the Luy River catchment (Vietnam) to delineate saltwater intrusions. Our results show that the proper selection of time and space discretization is essential for limiting the computational cost while maintaining the accuracy of the posterior estimation. The selection of the prior distribution has a direct impact on fitting the observed data and is crucial for a realistic uncertainty quantification. The application of BEL1D for stochastic TDEM inversion is an efficient approach, as it allows us to estimate the uncertainty at a limited cost.
Disciplines :
Geological, petroleum & mining engineering
Author, co-author :
Ahmed, Arsalan ;  Department of Geology, Ghent University, Krijgslaan, Belgium
Aigner, Lukas;  Research Unit Geophysics, Department of Geodesy and Geoinformation, TU Wien, Vienna, Austria
Michel, Hadrien  ;  Université de Liège - ULiège > Département ArGEnCo > Géophysique appliquée
Deleersnyder, Wouter ;  Department of Geology, Ghent University, Krijgslaan, Belgium ; Department of Physics, KU Leuven Campus Kortrijk—KULAK, Kortrijk, Belgium
Dudal, David ;  Department of Physics, KU Leuven Campus Kortrijk—KULAK, Kortrijk, Belgium ; Department of Physics and Astronomy, Ghent University, Gent, Belgium
Flores Orozco, Adrian ;  Research Unit Geophysics, Department of Geodesy and Geoinformation, TU Wien, Vienna, Austria
Hermans, Thomas ;  Department of Geology, Ghent University, Krijgslaan, Belgium
Language :
English
Title :
Assessing and Improving the Robustness of Bayesian Evidential Learning in One Dimension for Inverting Time-Domain Electromagnetic Data: Introducing a New Threshold Procedure
Publication date :
April 2024
Journal title :
Water
eISSN :
2073-4441
Publisher :
MDPI
Volume :
16
Issue :
7
Pages :
1056
Peer reviewed :
Peer Reviewed verified by ORBi
Funders :
HEC - Higher Education Commission
UGent - Ghent University
FWO - Fonds Wetenschappelijk Onderzoek Vlaanderen
KU Leuven - Catholic University of Leuven
F.R.S.-FNRS - Fonds de la Recherche Scientifique
Funding text :
AA: was funded by the Higher Education Commission (HEC) of Pakistan, with the reference number 50028442/PM/UESTPs/HRD/HEC/2022/December 5, 2022, and from the Bijzonder Onderzoeksfonds (BOF) of Ghent University, with grant number BOF.CDV.2023.0058.01. WD was funded by the Fund for Scientific Research (FWO) in Flanders, with grants 1113020N and 1113022N and the KU Leuven Postdoctoral Mandate PDMt223065. HM was funded by the F.R.S,-FNRS, with grants 32905391 and 40000777.
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