pankajkmishra/INRGravity3DInv: v1.1

Fuente: Zenodo
Salvato in:
Dettagli Bibliografici
Autore principale: Pankaj K Mishra
Natura: Recurso digital
Pubblicazione: Zenodo 2026
Accesso online:
Tags: Aggiungi Tag
Nessun Tag, puoi essere il primo ad aggiungerne!!
_version_ 1866902100991016960
author Pankaj K Mishra
author_facet Pankaj K Mishra
contents <p>NB: this is v1.1, please see a newer version v1.2 with better reproducibilty notes. You can open an issue on the live repo <a href="https://github.com/pankajkmishra/INRGravity3DInv">pankajkmishra/INRGravity3DInv</a> <br><br>Inversion of gravity data is an important method for investigating subsurface density variations relevant to mineral exploration, geothermal assessment, carbon storage, natural hydrogen, groundwater resources, and tectonic evolution. Here we present a scientific machine-learning approach for three-dimensional gravity inversion that represents subsurface density as a continuous field using an implicit neural representation (INR). The method trains a deep neural network directly through a physics-based forward-model loss, mapping spatial coordinates to a continuous density field without predefined meshes or discretisation. Spatial encoding enhances the network's capacity to capture sharp contrasts and short-wavelength features that conventional coordinate-based networks tend to oversmooth due to spectral bias. We demonstrate the approach on synthetic examples including smooth models, representing realistic geological complexity, and a dipping block model to assess recovery of structures at different depths. The INR framework reconstructs detailed structure and geologically plausible boundaries without explicit regularisation or depth weighting, while reducing the number of inversion parameters as the problem size grows bigger. These results highlight the potential of implicit representations to enable scalable, flexible, and interpretable large-scale geophysical inversion. This framework could generalise to other geophysical methods and for joint/multiphysics inversion.</p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_19440024
institution Zenodo
language
publishDate 2026
publisher Zenodo
record_format zenodo
spellingShingle pankajkmishra/INRGravity3DInv: v1.1
Pankaj K Mishra
<p>NB: this is v1.1, please see a newer version v1.2 with better reproducibilty notes. You can open an issue on the live repo <a href="https://github.com/pankajkmishra/INRGravity3DInv">pankajkmishra/INRGravity3DInv</a> <br><br>Inversion of gravity data is an important method for investigating subsurface density variations relevant to mineral exploration, geothermal assessment, carbon storage, natural hydrogen, groundwater resources, and tectonic evolution. Here we present a scientific machine-learning approach for three-dimensional gravity inversion that represents subsurface density as a continuous field using an implicit neural representation (INR). The method trains a deep neural network directly through a physics-based forward-model loss, mapping spatial coordinates to a continuous density field without predefined meshes or discretisation. Spatial encoding enhances the network's capacity to capture sharp contrasts and short-wavelength features that conventional coordinate-based networks tend to oversmooth due to spectral bias. We demonstrate the approach on synthetic examples including smooth models, representing realistic geological complexity, and a dipping block model to assess recovery of structures at different depths. The INR framework reconstructs detailed structure and geologically plausible boundaries without explicit regularisation or depth weighting, while reducing the number of inversion parameters as the problem size grows bigger. These results highlight the potential of implicit representations to enable scalable, flexible, and interpretable large-scale geophysical inversion. This framework could generalise to other geophysical methods and for joint/multiphysics inversion.</p>
title pankajkmishra/INRGravity3DInv: v1.1
url https://doi.org/10.5281/zenodo.19440024