Search Results for author: Pierre F. J. Lermusiaux

Found 7 papers, 2 papers with code

Evaluation of Deep Neural Operator Models toward Ocean Forecasting

no code implementations22 Aug 2023 Ellery Rajagopal, Anantha N. S. Babu, Tony Ryu, Patrick J. Haley Jr., Chris Mirabito, Pierre F. J. Lermusiaux

The present work investigates the possible effectiveness of such deep neural operator models for reproducing and predicting classic fluid flows and simulations of realistic ocean dynamics.

Time Series

Stranding Risk for Underactuated Vessels in Complex Ocean Currents: Analysis and Controllers

no code implementations4 Jul 2023 Andreas Doering, Marius Wiggert, Hanna Krasowski, Manan Doshi, Pierre F. J. Lermusiaux, Claire J. Tomlin

We demonstrate the safety of our approach in such realistic situations empirically with large-scale simulations of a vessel navigating in high-risk regions in the Northeast Pacific.

Navigate

Generalized Neural Closure Models with Interpretability

1 code implementation15 Jan 2023 Abhinav Gupta, Pierre F. J. Lermusiaux

Improving the predictive capability and computational cost of dynamical models is often at the heart of augmenting computational physics with machine learning (ML).

Bayesian Learning of Coupled Biogeochemical-Physical Models

no code implementations12 Nov 2022 Abhinav Gupta, Pierre F. J. Lermusiaux

We develop a Bayesian model learning methodology that allows interpolation in the space of candidate models and discovery of new models from noisy, sparse, and indirect observations, all while estimating state fields and parameter values, as well as the joint PDFs of all learned quantities.

Deep Reinforcement Learning for Adaptive Mesh Refinement

no code implementations25 Sep 2022 Corbin Foucart, Aaron Charous, Pierre F. J. Lermusiaux

Finite element discretizations of problems in computational physics often rely on adaptive mesh refinement (AMR) to preferentially resolve regions containing important features during simulation.

Decision Making reinforcement-learning +1

Neural Closure Models for Dynamical Systems

1 code implementation27 Dec 2020 Abhinav Gupta, Pierre F. J. Lermusiaux

The new "neural closure models" augment low-fidelity models with neural delay differential equations (nDDEs), motivated by the Mori-Zwanzig formulation and the inherent delays in complex dynamical systems.

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