most citedIterative Ensemble Kalman Methods: A Unified Perspective with Some New Variants

2 citations · 3 across the 2 of their papers we have counts for

collaborators

6 papers

math.NA20201 cited

Multilevel Ensemble Kalman-Bucy Filters

Neil K. Chada, Ajay Jasra, Fangyuan Yu

In this article we consider the linear filtering problem in continuous-time. We develop and apply multilevel Monte Carlo (MLMC) strategies for ensemble Kalman-Bucy filters (EnKBFs)…

math.NA20202 cited

Iterative Ensemble Kalman Methods: A Unified Perspective with Some New Variants

Neil K. Chada, Yuming Chen, Daniel Sanz-Alonso

This paper provides a unified perspective of iterative ensemble Kalman methods, a family of derivative-free algorithms for parameter reconstruction and other related tasks. We iden…

math.ST2020

Consistency analysis of bilevel data-driven learning in inverse problems

Neil K. Chada, Claudia Schillings, Xin T. Tong +1

One fundamental problem when solving inverse problems is how to find regularization parameters. This article considers solving this problem using data-driven bilevel optimization,…

math.PR2019

Posterior Convergence Analysis of -Stable Sheets

Neil K. Chada, Sari Lasanen, Lassi Roininen

This paper is concerned with the theoretical understanding of -stable sheets on . Our motivation for this is in the context of Bayesian inverse problems, where…

math.ST2019

Elements of asymptotic theory with outer probability measures

Jeremie Houssineau, Neil K. Chada, Emmanuel Delande

Outer measures can be used for statistical inference in place of probability measures to bring flexibility in terms of model specification. The corresponding statistical procedures…

math.NA2019

On the Incorporation of Box-Constraints for Ensemble Kalman Inversion

Neil K. Chada, Claudia Schillings, Simon Weissmann

The Bayesian approach to inverse problems is widely used in practice to infer unknown parameters from noisy observations. In this framework, the ensemble Kalman inversion has been…