Non-uniform stability for bounded semi-groups on Banach spaces CJK Batty, T Duyckaerts Journal of Evolution Equations 8 (4), 765-780, 2008 | 353 | 2008 |
Scattering for the non-radial 3D cubic nonlinear Schrödinger equation T Duyckaerts, J Holmer, S Roudenko arXiv preprint arXiv:0710.3630, 2007 | 276 | 2007 |
Classification of radial solutions of the focusing, energy-critical wave equation T Duyckaerts, C Kenig, F Merle arXiv preprint arXiv:1204.0031, 2012 | 215 | 2012 |
On the optimality of the observability inequalities for parabolic and hyperbolic systems with potentials T Duyckaerts, X Zhang, E Zuazua Annales de l'Institut Henri Poincaré C, Analyse non linéaire 25 (1), 1-41, 2008 | 210 | 2008 |
Universality of blow-up profile for small radial type II blow-up solutions of the energy-critical wave equation CE Kenig, T Duyckaerts, F Merle Journal of the European Mathematical Society 13 (3), 533-599, 2011 | 177 | 2011 |
Dynamic of threshold solutions for energy-critical NLS T Duyckaerts, F Merle Geometric and Functional Analysis 18, 1787-1840, 2009 | 152 | 2009 |
Universality of the blow-up profile for small type II blow-up solutions of the energy-critical wave equation: the nonradial case T Duyckaerts, CE Kenig, F Merle Journal of the European Mathematical Society 14 (5), 1389-1454, 2012 | 141 | 2012 |
Dynamics of threshold solutions for energy-critical wave equation T Duyckaerts, F Merle International Mathematics Research Papers 2008, rpn002, 2008 | 136 | 2008 |
Profiles of bounded radial solutions of the focusing, energy-critical wave equation T Duyckaerts, C Kenig, F Merle Geometric and Functional Analysis 22 (3), 639-698, 2012 | 118 | 2012 |
Threshold solutions for the focusing 3D cubic Schrödinger equation T Duyckaerts, S Roudenko | 107 | 2010 |
Soliton resolution along a sequence of times for the focusing energy critical wave equation T Duyckaerts, H Jia, C Kenig, F Merle Geometric and Functional Analysis 27 (4), 798-862, 2017 | 93 | 2017 |
Scattering for radial, bounded solutions of focusing supercritical wave equations T Duyckaerts, C Kenig, F Merle International Mathematics Research Notices 2014 (1), 224-258, 2014 | 93 | 2014 |
Optimal decay rates of the energy of a hyperbolic–parabolic system coupled by an interface T Duyckaerts Asymptotic Analysis 51 (1), 17-45, 2007 | 77 | 2007 |
Going beyond the threshold: scattering and blow-up in the focusing NLS equation T Duyckaerts, S Roudenko Communications in Mathematical Physics 334, 1573-1615, 2015 | 62 | 2015 |
Solutions of the focusing nonradial critical wave equation with the compactness property T Duyckaerts, CE Kenig, F Merle arXiv preprint arXiv:1402.0365, 2014 | 55 | 2014 |
Minimal blow-up solutions to the mass-critical inhomogeneous NLS equation V Banica, R Carles, T Duyckaerts Communications in Partial Differential Equations 36 (3), 487-531, 2010 | 48 | 2010 |
Resolvent conditions for the control of parabolic equations T Duyckaerts, L Miller Journal of Functional Analysis 263 (11), 3641-3673, 2012 | 38 | 2012 |
Scattering profile for global solutions of the energy-critical wave equation T Duyckaerts, CE Kenig, F Merle Journal of the European Mathematical Society 21 (7), 2117-2162, 2019 | 37 | 2019 |
Profiles for bounded solutions of dispersive equations, with applications to energy-critical wave and Schr\" odinger equations T Duyckaerts, CE Kenig, F Merle arXiv preprint arXiv:1311.0665, 2013 | 36 | 2013 |
Weighted Strichartz estimates for radial Schr\" odinger equation on noncompact manifolds V Banica, T Duyckaerts arXiv preprint arXiv:0707.3370, 2007 | 35 | 2007 |