Invariant manifolds and the long-time asymptotics of the Navier-Stokes and vorticity equations on R2 T Gallay, CE Wayne Archive for Rational Mechanics and Analysis 163, 209-258, 2002 | 250 | 2002 |
Global stability of vortex solutions of the two-dimensional Navier-Stokes equation T Gallay, CE Wayne Communications in mathematical physics 255, 97-129, 2005 | 237 | 2005 |
Stability of small periodic waves for the nonlinear Schrödinger equation T Gallay, M Hãrãguº Journal of Differential Equations 234 (2), 544-581, 2007 | 125 | 2007 |
Local stability of critical fronts in nonlinear parabolic partial differential equations T Gallay Nonlinearity 7 (3), 741, 1994 | 124 | 1994 |
Orbital stability of periodic waves for the nonlinear Schrödinger equation T Gallay, M Hǎrǎgus Journal of dynamics and Differential Equations 19, 825-865, 2007 | 121 | 2007 |
Long-time asymptotics of the Navier-Stokes and vorticity equations on ℝ3 T Gallay, E Wayne Philosophical Transactions of the Royal Society of London. Series A …, 2002 | 98 | 2002 |
Uniqueness for the two-dimensional Navier–Stokes equation with a measure as initial vorticity I Gallagher, T Gallay Mathematische Annalen 332, 287-327, 2005 | 96 | 2005 |
Spectral asymptotics for large skew-symmetric perturbations of the harmonic oscillator I Gallagher, T Gallay, F Nier International Mathematics Research Notices 2009 (12), 2147-2199, 2009 | 76 | 2009 |
Enhanced dissipation and axisymmetrization of two-dimensional viscous vortices T Gallay Archive for Rational Mechanics and Analysis 230, 939-975, 2018 | 54 | 2018 |
Interaction of vortices in weakly viscous planar flows T Gallay Archive for rational mechanics and analysis 200, 445-490, 2011 | 53 | 2011 |
KP description of unidirectional long waves. The model case T Gallay, G Schneider Proceedings of the Royal Society of Edinburgh Section A: Mathematics 131 (4 …, 2001 | 51 | 2001 |
Remarks on the Cauchy problem for the axisymmetric Navier-Stokes equations T Gallay, V ©verák Confluentes Mathematici 7 (2), 67-95, 2015 | 44 | 2015 |
Scaling variables and stability of hyperbolic fronts T Gallay, G Raugel SIAM Journal on Mathematical Analysis 32 (1), 1-29, 2000 | 44 | 2000 |
On the uniqueness of the solution of the two‐dimensional Navier–Stokes equation with a Dirac mass as initial vorticity I Gallagher, T Gallay, PL Lions Mathematische Nachrichten 278 (14), 1665-1672, 2005 | 42 | 2005 |
Orbital stability in the cubic defocusing NLS equation: I. Cnoidal periodic waves T Gallay, D Pelinovsky Journal of Differential Equations 258 (10), 3607-3638, 2015 | 40 | 2015 |
Existence and stability of asymmetric Burgers vortices T Gallay, CE Wayne Journal of Mathematical Fluid Mechanics 9, 243-261, 2007 | 35 | 2007 |
A variational proof of global stability for bistable travelling waves T Gallay, E Risler | 34 | 2007 |
Global stability of travelling fronts for a damped wave equation with bistable nonlinearity T Gallay, R Joly Annales scientifiques de l'Ecole normale supérieure 42 (1), 103-140, 2009 | 33 | 2009 |
Stable transport of information near essentially unstable localized structures T Gallay, G Schneider, H Uecker arXiv preprint math/0306335, 2003 | 33 | 2003 |
Diffusive mixing of stable states in the Ginzburg–Landau equation T Gallay, A Mielke Communications in mathematical physics 199 (1), 71-97, 1998 | 29 | 1998 |