Material barriers to diffusive and stochastic transport
From MaRDI portal
Publication:4967453
DOI10.1073/PNAS.1720177115zbMath1416.76303arXiv1808.04787OpenAlexW2887231277WikidataQ58700271 ScholiaQ58700271MaRDI QIDQ4967453
Florian Kogelbauer, Daniel Karrasch, György Haller
Publication date: 3 July 2019
Published in: Proceedings of the National Academy of Sciences (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1808.04787
Related Items (18)
Path-Based Divergence Rates and Lagrangian Uncertainty in Stochastic Flows ⋮ Approximate streamsurfaces for flow visualization ⋮ On separating plumes from boundary layers in turbulent convection ⋮ Objective momentum barriers in wall turbulence ⋮ Fast and robust computation of coherent Lagrangian vortices on very large two-dimensional domains ⋮ A geometric heat-flow theory of Lagrangian coherent structures ⋮ A tale of two vortices: how numerical ergodic theory and transfer operators reveal fundamental changes to coherent structures in non-autonomous dynamical systems ⋮ Interplay between advective, diffusive and active barriers in (rotating) Rayleigh–Bénard flow ⋮ Nonlinear dynamics of inertial particles in the ocean: from drifters and floats to marine debris and \textit{Sargassum} ⋮ A minimal Maxey–Riley model for the drift of Sargassum rafts ⋮ Objective barriers to the transport of dynamically active vector fields ⋮ Stochastic Sensitivity: A Computable Lagrangian Uncertainty Measure for Unsteady Flows ⋮ Heat-content and diffusive leakage from material sets in the low-diffusivity limit * ⋮ Stochastic approaches to Lagrangian coherent structures ⋮ Computation and Optimal Perturbation of Finite-Time Coherent Sets for Aperiodic Flows Without Trajectory Integration ⋮ Barriers to the Transport of Diffusive Scalars in Compressible Flows ⋮ Topological colouring of fluid particles unravels finite-time coherent sets ⋮ Transfer operators from optimal transport plans for coherent set detection
This page was built for publication: Material barriers to diffusive and stochastic transport