activity
20142024
most citedFrontiers of chaotic advection

244 citations · 378 across the 15 of their papers we have counts for

collaborators

15 papers

physics.flu-dyn2024★ 2 cited

Is Chaotic Advection Inherent to Heterogeneous Darcy Flow?

Daniel R. Lester, Michael G. Trefry, Guy Metcalfe +1

At all scales, porous materials stir interstitial fluids as they are advected, leading to complex distributions of matter and energy. Of particular interest is whether porous media…

physics.flu-dyn2024

Linking Dispersion and Stirring in Randomly Braiding Flows

Daniel R. Lester, Michael G. Trefry, Guy Metcalfe

Many random flows, including 2D unsteady and stagnation-free 3D steady flows, exhibit non-trivial braiding of pathlines as they evolve in time or space. We show that these random f…

physics.flu-dyn2022★ 14 cited

A Primer on the Dynamical Systems Approach to Transport in Porous Media

Guy Metcalfe, Daniel Lester, Michael Trefry

Historically, the dominant conceptual paradigm of porous media flow, solute mixing and transport was based on steady two-dimensional flows in heterogeneous porous media. Although i…

physics.flu-dyn2020★ 6 cited

Lagrangian complexity persists with multimodal flow forcing in poroelastic systems

Michael Trefry, Daniel Lester, Guy Metcalfe +1

We extend previous analyses of the origins of complex transport dynamics in poroelastic media to the case where the input transient signal at a boundary is generated by a multimoda…

physics.flu-dyn2019★ 3 cited

Global Organization of Three-Dimensional, Volume-Preserving Flows: Constraints, Degenerate Points, and Lagrangian Structure

Bharath Ravu, Guy Metcalfe, Murray Rudman +2

Global organization of 3-dimensional (3D) Lagrangian chaotic transport is difficult to infer without extensive computation. For 3D time-periodic flows with one invariant we show ho…

physics.flu-dyn2019★ 13 cited

When Do Complex Transport Dynamics Arise in Natural Groundwater Systems?

J. Wu, D. R. Lester, M. G. Trefry +1

In a recent paper (Trefry et al., 2019) we showed that the interplay of aquifer heterogeneity and poroelasticity can produce complex transport in tidally forced aquifers, with sign…

physics.flu-dyn2019★ 1 cited

Lagrangian transport and chaotic advection in three-dimensional laminar flows

Michel Speetjens, Guy Metcalfe, Murray Rudman

Transport and mixing of scalar quantities in fluid flows is ubiquitous in industry and Nature. Turbulent flows promote efficient transport and mixing by their inherent randomness.…

physics.flu-dyn2018★ 31 cited

Natural Groundwater Systems Can Display Chaotic Mixing at the Darcy Scale

Michael Trefry, Daniel Lester, Guy Metcalfe +1

Although steady, isotropic Darcy flows are inherently laminar and non-mixing, it is well understood that transient forcing via engineered pumping schemes can induce rapid, chaotic…

physics.soc-ph2018★ 3 cited

Chaos and the Flow Capture Problem: Polluting is Easy, Cleaning is Hard

Lachlan D. Smith, Guy Metcalfe, Julio M. Ottino

Cleaning pollution from a heterogeneous flow environment is far from simple. We consider the flow capture problem, which has flows and sinks in a heterogeneous environment, and inv…

nlin.CD2016★ 7 cited

Localized shear generates three-dimensional transport

Lachlan D. Smith, Murray Rudman, Daniel R. Lester +1

Understanding the mechanisms that control three-dimensional (3D) fluid transport is central to many processes including mixing, chemical reaction and biological activity. Here a no…

physics.flu-dyn2016★ 26 cited

Chaotic Advection at the Pore Scale: Mechanisms, Upscaling and Implications for Macroscopic Transport

D. R. Lester, M. G. Trefry, Guy Metcalfe

The macroscopic spreading and mixing of solute plumes in saturated porous media is ultimately controlled by processes operating at the pore scale. Whilst the conventional picture o…

nlin.CD2016★ 18 cited

Mixing of discontinuously deforming media

Lachlan D. Smith, Murray Rudman, Daniel R. Lester +1

Mixing of materials is fundamental to many natural phenomena and engineering applications. The presence of discontinuous deformations - such as shear banding or wall slip - creates…

physics.flu-dyn2016★ 10 cited

Bifurcations and degenerate periodic points in a three dimensional chaotic fluid flow

Lachlan D. Smith, Murray Rudman, Daniel R. Lester +1

Analysis of the periodic points of a conservative periodic dynamical system uncovers the basic kinematic structure of the transport dynamics, and identifies regions of local stabil…

physics.flu-dyn2014

Kinematics of Clustering

Steven Wang, Robert L. Stewart, Guy Metcalfe +1

The dynamical system for inertial particles in fluid flow has both attracting and repelling regions, the interplay of which can localize particles. In laminar flow experiments we f…

nlin.CD2014★ 244 cited

Frontiers of chaotic advection

Hassan Aref, John R. Blake, Marko Budišić +20

This work reviews the present position of and surveys future perspectives in the physics of chaotic advection: the field that emerged three decades ago at the intersection of fluid…