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J. Casademunt

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Papers (18)

  1. Hydrodynamic instabilities, waves and turbulence in spreading epithelia cond-mat.soft · 2017 · author #2
  2. Collective dynamics of molecular motors pulling on fluid membranes q-bio.SC · 2005 · author #4
  3. Spontaneous pinch-off in rotating Hele-Shaw flows physics.flu-dyn · 2004 · author #4
  4. Phase-field models in interfacial pattern formation out of equilibrium cond-mat.mtrl-sci · 2003 · author #5
  5. Elastica solutions in viscous fingering. The nonlinear Saffman-Taylor instability nlin.PS · 2003 · author #2
  6. Intrinsic noise-induced phase transitions: beyond the noise interpretation cond-mat.stat-mech · 2003 · author #4
  7. Dynamics of Turing patterns under spatio-temporal forcing physics.chem-ph · 2003 · author #5
  8. Kinetic roughening in two-phase fluid flow through a random Hele-Shaw cell cond-mat.stat-mech · 2002 · author #2
  9. Effects of small surface tension in Hele-Shaw multifinger dynamics: an analytical and numerical study nlin.PS · 2002 · author #3
  10. Kinematic reduction of reaction-diffusion fronts with multiplicative noise: Derivation of stochastic sharp-interface equations cond-mat.stat-mech · 2002 · author #3
  11. Dynamical Systems approach to Saffman-Taylor fingering. A Dynamical Solvability Scenario nlin.PS · 2001 · author #3
  12. Systematic weakly nonlinear analysis of interfacial instabilities in Hele-Shaw flows nlin.PS · 2000 · author #2
  13. Periodic forcing in viscous fingering of a nematic liquid crystal cond-mat.soft · 2000 · author #4
  14. Viscous fingering in liquid crystals: Anisotropy and morphological transitions cond-mat.soft · 1999 · author #2
  15. Interface dynamics in Hele-Shaw flows with centrifugal forces. Preventing cusp singularities with rotation cond-mat · 1999 · author #3
  16. Two-finger selection theory in the Saffman-Taylor problem cond-mat.stat-mech · 1999 · author #2
  17. Phase-field model for Hele-Shaw flows with arbitrary viscosity contrast. II. Numerical study cond-mat.soft · 1999 · author #2
  18. Phase-field model for Hele-Shaw flows with arbitrary viscosity contrast. I. Theoretical approach cond-mat.soft · 1999 · author #2

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