activity
20172024
most citedQuasi-diagonal Inhomogeneous Closure for Classical and Quantum Statistical Dynamics

15 citations · 28 across the 6 of their papers we have counts for

collaborators

6 papers

physics.flu-dyn2024

Turbulence and Rossby Wave Dynamics with Realizable Eddy Damped Markovian Anisotropic Closure

Jorgen S. Frederiksen, Terence J. O'Kane

The theoretical basis for the Eddy Damped Markovian Anisotropic Closure (EDMAC) is formulated for two-dimensional anisotropic turbulence interacting with Rossby waves in the presen…

physics.flu-dyn2024

Statistical Dynamics and Subgrid Modelling of Turbulence: From Isotropic to Inhomogeneous

Jorgen S. Frederiksen, Vassili Kitsios, Terence J. O'Kane

Turbulence is the most important, ubiquitous, and difficult problem of classical physics. Feynman viewed it as essentially unsolved, without a rigorous mathematical basis to descri…

physics.flu-dyn2023

Realizable Eddy Damped Markovian Anisotropic Closure for Turbulence and Rossby Wave Interactions

Jorgen S Frederiksen, Terence J O'Kane

A realizable Eddy Damped Markovian Anisotropic Closure (EDMAC) is presented for the interaction of two dimensional turbulence and transient waves such as Rossby waves. The structur…

physics.flu-dyn2022★ 5 cited

Covariant Lyapunov Vectors and Finite-Time Normal Modes for Geophysical Fluid Dynamical Systems

Jorgen S Frederiksen

Dynamical vectors characterizing instability and applicable as ensemble perturbations for prediction with geophysical fluid dynamical models are analysed. The relationships between…

physics.flu-dyn2018★ 8 cited

Markovian inhomogeneous closures for Rossby waves and turbulence over topography

Jorgen S. Frederiksen, Terence J. O Kane

Manifestly Markovian closures for the interaction of two-dimensional inhomogeneous turbulent flows with Rossby waves and topography are formulated and compared with large ensembles…

cond-mat.stat-mech2017★ 15 cited

Quasi-diagonal Inhomogeneous Closure for Classical and Quantum Statistical Dynamics

Jorgen S. Frederiksen

The Quasi-diagonal Direct Interaction Approximation (QDIA) closure equations are formulated for inhomogeneous classical and quantum fields interacting through dynamical equations w…