activity
20052023
most citedNonlinear elastic polymers in random flow

38 citations · 133 across the 13 of their papers we have counts for

collaborators

13 papers

math.OC2023

Tracking Point Vortices and Circulations via Advected Passive Particles: an Estimation Approach

Gil Marques, Marco Martins Afonso, Sílvio Gama

We present a novel method for estimating the circulations and positions of point vortices using trajectory data of passive particles in the presence of Gaussian noise. The method c…

physics.flu-dyn2017★ 2 cited

Eddy diffusivity of quasi-neutrally-buoyant inertial particles

Marco Martins Afonso, Paolo Muratore-Ginanneschi, Sílvio M. A. Gama +1

We investigate the large-scale transport properties of quasi-neutrally-buoyant inertial particles carried by incompressible zero-mean periodic or steady ergodic flows. We show how…

physics.flu-dyn2017★ 2 cited

Settling velocity of quasi-neutrally-buoyant inertial particles

Marco Martins Afonso, Sílvio Marques de Almeida Gama

We investigate the sedimentation properties of quasi-neutrally buoyant inertial particles carried by incompressible zero-mean fluid flows. We obtain generic formulae for the termin…

physics.flu-dyn2014★ 7 cited

Anomalous diffusion for inertial particles under gravity in parallel flows

Marco Martins Afonso

We investigate the bounds between normal or anomalous effective diffusion for inertial particles transported by parallel flows. The infrared behavior of the fluid kinetic-energy sp…

physics.flu-dyn2011★ 16 cited

Eddy diffusivities of inertial particles under gravity

Marco Martins Afonso, Andrea Mazzino, Paolo Muratore-Ginanneschi

The large-scale/long-time transport of inertial particles of arbitrary mass density under gravity is investigated by means of a formal multiple-scale perturbative expansion in the…

nlin.CD2008★ 25 cited

Recent Fluid Deformation closure for velocity gradient tensor dynamics in turbulence: time-scale effects and expansions

Marco Martins Afonso, Charles Meneveau

In order to model pressure and viscous terms in the equation for the Lagrangian dynamics of the velocity gradient tensor in turbulent flows, Chevillard & Meneveau (Phys. Rev. Lett.…