activity
20192021
most citedA Lagrangian perspective on nonautonomous advection-diffusion processes in the low-diffusivity limit

7 citations · 9 across the 3 of their papers we have counts for

collaborators

5 papers

math.AP20212 cited

Heat-content and diffusive leakage from material sets in the low-diffusivity limit

Nathanael Schillling, Daniel Karrasch, Oliver Junge

We generalize leading-order asymptotics of a form of the heat content of a submanifold (van den Berg & Gilkey 2015) to the setting of time-dependent diffusion processes in the limi…

math.AP20217 cited

A Lagrangian perspective on nonautonomous advection-diffusion processes in the low-diffusivity limit

Daniel Karrasch, Nathanael Schilling

We study mass preserving transport of passive tracers in the low-diffusivity limit using Lagrangian coordinates. Over finite-time intervals, the solution-operator of the nonautonom…

physics.ao-ph2020

Genesis, evolution, and apocalypse of Loop Current rings

F Andrade-Cano, D. Karrasch, F. J. Beron-Vera

We carry out assessments of the life cycle of Loop Current vortices, so-called rings, in the Gulf of Mexico by applying three objective (i.e., observer-independent) coherent Lagran…

physics.flu-dyn2019

Fast and robust computation of coherent Lagrangian vortices on very large two-dimensional domains

Daniel Karrasch, Nathanael Schilling

We describe a new method for computing coherent Lagrangian vortices in two-dimensional flows according to any of the following approaches: black-hole vortices [Haller & Beron-Vera,…

physics.flu-dyn2019

Barriers to the Transport of Diffusive Scalars in Compressible Flows

George Haller, Daniel Karrasch, Florian Kogelbauer

Our recent work identifies material surfaces in incompressible flows that extremize the transport of an arbitrary, weakly diffusive scalar field relative to neighboring surfaces. S…