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20122026
most citedGoal-Oriented Optimal Design of Experiments for Large-Scale Bayesian Linear Inverse Problems

59 citations · 220 across the 52 of their papers we have counts for

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Showing 2022Show all

7 papers · 1 filter

stat.ME2022

Hyper-differential sensitivity analysis in the context of Bayesian inference applied to ice-sheet problems

William Reese, Joseph Hart, Bart van Bloemen Waanders +3

Inverse problems constrained by partial differential equations (PDEs) play a critical role in model development and calibration. In many applications, there are multiple uncertain…

physics.flu-dyn2022★ 20 cited

Tensor-based flow reconstruction from optimally located sensor measurements

Mohammad Farazmand, Arvind K. Saibaba

Reconstructing high-resolution flow fields from sparse measurements is a major challenge in fluid dynamics. Existing methods often vectorize the flow by stacking different spatial…

math.NA2022★ 2 cited

Hybrid Projection Methods for Solution Decomposition in Large-scale Bayesian Inverse Problems

Julianne Chung, Jiahua Jiang, Scot M. Miller +1

We develop hybrid projection methods for computing solutions to large-scale inverse problems, where the solution represents a sum of different stochastic components. Such scenarios…

math.NA2022

Efficient algorithms for Bayesian Inverse Problems with Whittle--Matérn Priors

Harbir Antil, Arvind K. Saibaba

This paper tackles efficient methods for Bayesian inverse problems with priors based on Whittle--Matérn Gaussian random fields. The Whittle--Matérn prior is characterized by a mean…

math.NA2022★ 1 cited

Robust Parameter Identifiability Analysis via Column Subset Selection

Katherine J. Pearce, Ilse C. F. Ipsen, Mansoor A. Haider +2

We advocate a numerically reliable and accurate approach for practical parameter identifiability analysis: Applying column subset selection (CSS) to the sensitivity matrix, instead…

math.NA2022

Parametric Level-sets Enhanced To Improve Reconstruction (PaLEnTIR)

Ege Ozsar, Misha Kilmer, Eric Miller +2

We introduce PaLEnTIR, a significantly enhanced parametric level-set (PaLS) method addressing the restoration and reconstruction of piecewise constant objects. Our key contribution…