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20192026
most citedPreconditioned training of normalizing flows for variational inference in inverse problems

20 citations · 135 across the 34 of their papers we have counts for

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Showing 2020Show all

6 papers · 1 filter

stat.ML2020★ 16 cited

Faster Uncertainty Quantification for Inverse Problems with Conditional Normalizing Flows

Ali Siahkoohi, Gabrio Rizzuti, Philipp A. Witte +1

In inverse problems, we often have access to data consisting of paired samples where are partial observations of a physical system, and represents…

physics.geo-ph2020

Parameterizing uncertainty by deep invertible networks, an application to reservoir characterization

Gabrio Rizzuti, Ali Siahkoohi, Philipp A. Witte +1

Uncertainty quantification for full-waveform inversion provides a probabilistic characterization of the ill-conditioning of the problem, comprising the sensitivity of the solution…

physics.geo-ph2020

Transfer learning in large-scale ocean bottom seismic wavefield reconstruction

Mi Zhang, Ali Siahkoohi, Felix J. Herrmann

Achieving desirable receiver sampling in ocean bottom acquisition is often not possible because of cost considerations. Assuming adequate source sampling is available, which is ach…

physics.geo-ph2020

Uncertainty quantification in imaging and automatic horizon tracking: a Bayesian deep-prior based approach

Ali Siahkoohi, Gabrio Rizzuti, Felix J. Herrmann

In inverse problems, uncertainty quantification (UQ) deals with a probabilistic description of the solution nonuniqueness and data noise sensitivity. Setting seismic imaging into a…

physics.geo-ph2020

Weak deep priors for seismic imaging

Ali Siahkoohi, Gabrio Rizzuti, Felix J. Herrmann

Incorporating prior knowledge on model unknowns of interest is essential when dealing with ill-posed inverse problems due to the nonuniqueness of the solution and data noise. Unfor…

stat.ML2020

A deep-learning based Bayesian approach to seismic imaging and uncertainty quantification

Ali Siahkoohi, Gabrio Rizzuti, Felix J. Herrmann

Uncertainty quantification is essential when dealing with ill-conditioned inverse problems due to the inherent nonuniqueness of the solution. Bayesian approaches allow us to determ…