activity
20022023
most citedRegularization modeling for large-eddy simulation

199 citations · 452 across the 20 of their papers we have counts for

collaborators

20 papers

physics.flu-dyn2023

Zeitlin truncation of a Shallow Water Quasi-Geostrophic model for planetary flow

Arnout Franken, Martino Caliaro, Paolo Cifani +1

In this work, we consider a Shallow-Water Quasi Geostrophic equation on the sphere, as a model for global large-scale atmospheric dynamics. This equation, previously studied by Ver…

physics.flu-dyn2023★ 1 cited

Data-driven stochastic spectral modeling for coarsening of the two-dimensional Euler equations on the sphere

Sagy Ephrati, Paolo Cifani, Milo Viviani +1

A resolution-independent data-driven stochastic parametrization method for subgrid-scale processes in coarsened fluid descriptions is proposed. The method enables the inclusion of…

physics.flu-dyn2023

An explicit method to determine Casimirs in 2D geophysical flows

Erwin Luesink, Bernard Geurts

Conserved quantities in geophysical flows play an important role in the characterisation of geophysical dynamics and aid the development of structure-preserving numerical methods.…

physics.flu-dyn2022★ 16 cited

Casimir preserving spectrum of two-dimensional turbulence

Paolo Cifani, Milo Viviani, Erwin Luesink +2

We present predictions of the energy spectrum of forced two-dimensional turbulence obtained by employing a structure-preserving integrator. In particular, we construct a finite-mod…

physics.flu-dyn2022★ 16 cited

Data-driven stochastic Lie transport modelling of the 2D Euler equations

Sagy Ephrati, Paolo Cifani, Erwin Luesink +1

In this paper, we propose and assess several stochastic parametrizations for data-driven modelling of the two-dimensional Euler equations using coarse-grid SPDEs. The framework of…

math.NA2021

Casimir preserving stochastic Lie-Poisson integrators

Erwin Luesink, Sagy Ephrati, Paolo Cifani +1

Casimir preserving integrators for stochastic Lie-Poisson equations with Stratonovich noise are developed extending Runge-Kutta Munthe-Kaas methods. The underlying Lie-Poisson stru…