output
20132025
most citedPlanck 2018 results. V. CMB power spectra and likelihoods

1.1k citations

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6 papers · 1 filter

physics.ao-ph2025

Neural ocean forecasting from sparse satellite-derived observations: a case-study for SSH dynamics and altimetry data

Daria Botvynko, Pierre Haslée, Lucile Gaultier +5

We present an end-to-end deep learning framework for short-term forecasting of global sea surface dynamics based on sparse satellite altimetry data. Building on two state-of-the-ar…

physics.ao-ph2025

A Stochastic Ekman-Stokes Model for Coupled Ocean-Wave-Atmosphere Dynamics

Long Li, Etienne Mémin, Bertrand Chapron

Accurate representation of atmosphere-ocean boundary layers, including the interplay of turbulence, surface waves, and air-sea fluxes, remains a challenge in geophysical fluid dyna…

physics.ao-ph2022★ 1 cited

Inversion of sea surface currents from satellite-derived SST-SSH synergies with 4DVarNets

Ronan Fablet, Bertrand Chapron, Julien Le Sommer +1

Satellite altimetry is a unique way for direct observations of sea surface dynamics. This is however limited to the surface-constrained geostrophic component of sea surface velocit…

physics.ao-ph2019★ 2 cited

Coupling Oceanic Observation Systems to Study Mesoscale Ocean Dynamics

Gautier Cosne, Guillaume Maze, Pierre Tandeo

Understanding local currents in the North Atlantic region of the ocean is a key part of modelling heat transfer and global climate patterns. Satellites provide a surface signature…

physics.ao-ph2016★ 50 cited

Geophysical flows under location uncertainty, Part III: SQG and frontal dynamics under strong turbulence conditions

Valentin Resseguier, Etienne Memin, Bertrand Chapron

Models under location uncertainty are derived assuming that a component of the velocity is uncorrelated in time. The material derivative is accordingly modified to include an advec…

physics.ao-ph2016★ 87 cited

Geophysical flows under location uncertainty, Part II: Quasi-geostrophy and efficient ensemble spreading

Valentin Resseguier, Etienne Memin, Bertrand Chapron

Models under location uncertainty are derived assuming that a component of the velocity is uncorrelated in time. The material derivative is accordingly modified to include an advec…