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20192026
most citedIterative Ensemble Kalman Methods: A Unified Perspective with Some New Variants

2 citations · 3 across the 5 of their papers we have counts for

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math.NA2024

A Stochastic Iteratively Regularized Gauss-Newton Method

El Houcine Bergou, Neil K. Chada, Youssef Diouane

This work focuses on developing and motivating a stochastic version of a wellknown inverse problem methodology. Specifically, we consider the iteratively regularized Gauss-Newton m…

math.NA2024

The Ensemble Kalman Filter for Dynamic Inverse Problems

Simon Weissmann, Neil K. Chada, Xin T. Tong

In inverse problems, the goal is to estimate unknown model parameters from noisy observational data. Traditionally, inverse problems are solved under the assumption of a fixed forw…

math.NA2023

The Stochastic Steepest Descent Method for Robust Optimization in Banach Spaces

Neil K. Chada, Philip J. Herbert

Stochastic gradient methods have been a popular and powerful choice of optimization methods, aimed at minimizing functions. Their advantage lies in the fact that that one approxima…

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.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…