activity
19992002
most citedSystematic weakly nonlinear analysis of interfacial instabilities in Hele-Shaw flows

23 citations · 81 across the 6 of their papers we have counts for

collaborators

6 papers

nlin.PS2002★ 10 cited

Effects of small surface tension in Hele-Shaw multifinger dynamics: an analytical and numerical study

E. Paune, M. Siegel, J. Casademunt

We study the singular effects of vanishingly small surface tension on the dynamics of finger competition in the Saffman-Taylor problem, using the asymptotic techniques described in…

nlin.PS2001★ 8 cited

Dynamical Systems approach to Saffman-Taylor fingering. A Dynamical Solvability Scenario

E. Paune, F. X. Magdaleno, J. Casademunt

A dynamical systems approach to competition of Saffman-Taylor fingers in a channel is developed. This is based on the global study of the phase space structure of the low-dimension…

nlin.PS2001★ 18 cited

Sidebranching induced by external noise in solutal dendritic growth

R. Gonzalez-Cinca, L. Ramirez-Piscina, J. Casademunt +1

We have studied sidebranching induced by fluctuations in dendritic growth. The amplitude of sidebranching induced by internal (equilibrium) concentration fluctuations in the case o…

nlin.PS2000★ 23 cited

Systematic weakly nonlinear analysis of interfacial instabilities in Hele-Shaw flows

E. Alvarez-Lacalle, J. Casademunt, J. Ortin

We develop a systematic method to derive all orders of mode couplings in a weakly nonlinear approach to the dynamics of the interface between two immiscible viscous fluids in a Hel…

cond-mat.soft1999★ 14 cited

Viscous fingering in liquid crystals: Anisotropy and morphological transitions

R. Folch, J. Casademunt, A. Hernandez-Machado

We show that a minimal model for viscous fingering with a nematic liquid crystal in which anisotropy is considered to enter through two different viscosities in two perpendicular d…

cond-mat.stat-mech1999★ 8 cited

Two-finger selection theory in the Saffman-Taylor problem

F. X. Magdaleno, J. Casademunt

We find that solvability theory selects a set of stationary solutions of the Saffman-Taylor problem with coexistence of two \it unequal \rm fingers advancing with the same velocity…