activity
20072023
most citedAsymmetric, helical and mirror-symmetric travelling waves in pipe flow

128 citations · 557 across the 14 of their papers we have counts for

collaborators

14 papers

physics.plasm-ph2023

On the role of numerical diffusivity in MHD simulations of global accretion disc dynamos

C. J. Nixon, C. C. T. Pringle, J. E. Pringle

Observations, mainly of outbursts in dwarf novae, imply that the anomalous viscosity in highly ionized accretion discs is magnetic in origin, and requires that the plasma …

physics.flu-dyn2019★ 8 cited

Simultaneous Eulerian-Lagrangian velocity measurements of particulate pipe flow in transitional regime

Sanjay Singh, Alban Pothérat, Chris C. T. Pringle +2

We present a unique pipe flow rig capable where simultaneous particle tracking and flow velocity measurements in a dilute, neutrally buoyant particulate pipe flow in regimes of tra…

physics.flu-dyn2019

Linear transient growth of particulate pipe flows

Anthony Rouquier, Alban Potherat, Chris C. T. Pringle

We tackle the question of whether the presence of particles in a pipe flow can influence the linear transient growth of infinitesimal perturbations, in view of better understanding…

physics.flu-dyn2018★ 11 cited

Instability of particulate pipe flow

Anthony Rouquier, Alban Potherat, Chris Pringle

We present linear stability analysis for a simple model of particle-laden pipe flow. The model consists of a continuum approximation for the particles two-way coupled to the fluid…

physics.plasm-ph2018★ 18 cited

Simple advecting structures and the edge of chaos in subcritical tokamak plasmas

Ben F. McMillan, Chris C. T. Pringle, Bogdan Teaca

In tokamak plasmas, sheared flows perpendicular to the driving temperature gradients can strongly stabilize linear modes. While the system is linearly stable, regimes with persiste…

physics.plasm-ph2017★ 14 cited

A nonlinear approach to transition in subcritical plasmas with sheared flow

Chris C. T. Pringle, Ben F. McMillan, Bogdan Teaca

In many plasma systems, introducing a small background shear flow is enough to stabilize the system linearly. The nonlinear dynamics are much less sensitive to sheared flows than t…