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20212026
most citedData-driven stochastic Lie transport modelling of the 2D Euler equations

16 citations · 25 across the 18 of their papers we have counts for

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Showing 2024Show all

5 papers · 1 filter

physics.ao-ph2024

Critical latitude in global quasi-geostrophic flow on a rotating sphere

Arnout Franken, Erwin Luesink, Sagy Ephrati +1

In this paper, we study geostrophic turbulence without external forcing or dissipation, using a Casimir-preserving numerical method. The research examines the formation of large zo…

physics.flu-dyn2024

Casimir preserving numerical method for global multilayer geostrophic turbulence

Arnout Franken, Erwin Luesink, Sagy Ephrati +1

Accurate long-term predictions of large-scale flow features on planets are crucial for understanding global atmospheric and oceanic systems, necessitating the development of numeri…

math.NA2024

An exponential map free implicit midpoint method for stochastic Lie-Poisson systems

Sagy Ephrati, Erik Jansson, Annika Lang +1

An integrator for a class of stochastic Lie-Poisson systems driven by Stratonovich noise is developed. The integrator is suited for Lie-Poisson systems that also admit an isospectr…

physics.flu-dyn2024

Probabilistic data-driven turbulence closure modeling by assimilating statistics

Sagy Ephrati

A framework for deriving probabilistic data-driven closure models is proposed for coarse-grained numerical simulations of turbulence in statistically stationary state. The approach…

physics.flu-dyn2024★ 1 cited

Geometric derivation and structure-preserving simulation of quasi-geostrophy on the sphere

Erwin Luesink, Arnout Franken, Sagy Ephrati +1

We present a geometric derivation of the quasi-geostrophic equations on the sphere, starting from the rotating shallow water equations. We utilise perturbation series methods in vo…