activity
19972020
most citedRadial fingering in a Hele-Shaw cell: a weakly nonlinear analysis

174 citations · 444 across the 15 of their papers we have counts for

collaborators

15 papers

physics.flu-dyn2020

Interfacial instabilities in two-dimensional Stokes flow: a weakly nonlinear analysis

Gabriel Dias Carvalho, Rodolfo Brandão, José A. Miranda

Two-dimensional Stokes flow with injection and suction is investigated through a second-order, perturbative mode-coupling approach. We examine the time-dependent disturbance of an…

math.DS2018★ 1 cited

On finite quotient Aubry set for generic geodesic flows

Gonzalo Contreras, José Antônio G. Miranda

We study the structure of the Mather and Aubry sets for the family of lagrangians given by the kinetic energy associated to a riemannian metric on a closed manifold . In t…

hep-ph2018★ 43 cited

Effective-field theory analysis of the decays

J. A. Miranda, P. Roig

We perform an effective field theory analysis of the decays, that includes the most general interactions between Standard Model fields up to dimension six, as…

physics.flu-dyn2016★ 5 cited

Hamiltonian formulation towards minimization of viscous fluid fingering

Carlos Batista, Eduardo O. Dias, José A. Miranda

A variational approach has been recently employed to determine the ideal time-dependent injection rate Q(t) that minimizes fingering formation when a fluid is injected in a Hele-Sh…

math.DS2011★ 8 cited

Jets of closed orbits of Mañé generic Hamiltonian flows

C. M. Carballo, J. A. G. Miranda

We prove a perturbation theorem for the -jets, , of the Poincaré map of a closed orbit of the Hamiltonian flow of a Tonelli Hamiltonian , on a closed man…

cond-mat.soft2010★ 55 cited

Suppression of viscous fluid fingering: a piecewise constant-injection process

Eduardo O. Dias, Fernando Parisio, Jose A. Miranda

The injection of a fluid into another of larger viscosity in a Hele-Shaw cell usually results in the formation of highly branched patterns. Despite the richness of these structures…