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Flexible Coupling in Joint Inversions: A Bayesian Structure Decoupling Algorithm
Nicola Piana Agostinetti1, Thomas Bodin2
1Department of Geodynamics and Sedimentology Universitat Wien Wien Austria.
This study introduces a structure decoupling (SD) algorithm for geophysical inverse problems. The SD algorithm effectively distinguishes between common and separate subsurface structures across different physical properties, improving model accuracy.
Area of Science:
- Geophysics
- Inverse Problems
- Computational Science
Background:
- Simultaneous inversion of geophysical data constrains multiple physical properties.
- Determining spatial coupling between these properties is crucial for accurate subsurface modeling.
- Existing methods often assume either fully coupled or fully decoupled structures.
Purpose of the Study:
- To develop a novel algorithm for resolving the spatial coupling between geophysical properties.
- To enable the modeling of both common and separate structures within the same geophysical model.
- To assess the algorithm's performance against standard inversion techniques.
Main Methods:
- A Bayesian trans-dimensional adaptive parameterization forms the basis of the structure decoupling (SD) algorithm.
- The SD algorithm allows for a full spectrum of spatial coupling, from fully coupled to completely decoupled models.
- The approach was tested on 1-D geophysical inverse problems using synthetic and field data.
Main Results:
- The SD algorithm performed comparably to standard methods when structures were coupled.
- For decoupled structures, the SD algorithm successfully identified regions where physical properties did not share common interfaces.
- Application to field data demonstrated the algorithm's capability to decouple structures when common stratification was not supported.
Conclusions:
- The structure decoupling algorithm provides a flexible framework for geophysical inverse problems.
- It accurately models scenarios with varying degrees of spatial coupling between physical properties.
- This method enhances the interpretation of subsurface structures by differentiating shared and unique property distributions.
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