Point-vortex statistical mechanics applied to turbulence without vortex stretching
From MaRDI portal
Publication:6611427
DOI10.1088/1742-5468/ad063aMaRDI QIDQ6611427
Wouter J. T. Bos, Tomos W. David, Tong Wu
Publication date: 26 September 2024
Published in: Journal of Statistical Mechanics: Theory and Experiment (Search for Journal in Brave)
Cites Work
- Unnamed Item
- Universal statistics of point vortex turbulence
- Onsager and the theory of hydrodynamic turbulence
- Statistical mechanics of the 3D axisymmetric Euler equations in a Taylor–Couette geometry
- Eddy-mixing entropy and its maximization in forced-dissipative geostrophic turbulence
- Three-dimensional turbulence without vortex stretching
- Statistical equilibrium states for two-dimensional flows
- Relaxation in two dimensions and the ‘‘sinh-Poisson’’ equation
- Statistical mechanics of two-dimensional vortices in a bounded container
- Navier–Stokes relaxation to sinh–Poisson states at finite Reynolds numbers
- Finite-size effects in forced two-dimensional turbulence
- Statistical mechanics of Euler equations in two dimensions
- Relaxation towards a statistical equilibrium state in two-dimensional perfect fluid dynamics
- Condensates in thin-layer turbulence
- Examination of hypotheses in the Kolmogorov refined turbulence theory through high-resolution simulations. Part 1. Velocity field
- Statistical mechanics of the Euler equations without vortex stretching
- Giant vortex clusters in a two-dimensional quantum fluid
- On some statistical properties of hydrodynamical and magneto-hydrodynamical fields
This page was built for publication: Point-vortex statistical mechanics applied to turbulence without vortex stretching