| Global solutions of some chemotaxis and angiogenesis systems in high space dimensions L Corrias, B Perthame, H Zaag Milan Journal of Mathematics 72, 1-28, 2004 | 384 | 2004 |
| Stability of the blow-up profile for equations of the type F Merle, H Zaag | 223 | 1997 |
| Optimal estimates for blowup rate and behavior for nonlinear heat equations F Merle, H Zaag Communications on pure and applied mathematics 51 (2), 139-196, 1998 | 212 | 1998 |
| A chemotaxis model motivated by angiogenesis L Corrias, B Perthame, H Zaag Comptes Rendus Mathematique 336 (2), 141-146, 2003 | 133 | 2003 |
| A Liouville theorem for vector-valued nonlinear heat equations and applications F Merle, H Zaag Mathematische Annalen 316 (1), 103-137, 2000 | 122 | 2000 |
| Determination of the blow-up rate for the semilinear wave equation F Merle, H Zaag American journal of mathematics 125 (5), 1147-1164, 2003 | 119 | 2003 |
| Determination of the blow-up rate for a critical semilinear wave equation F Merle, H Zaag Mathematische Annalen 331 (2), 395-416, 2005 | 105 | 2005 |
| Stability of the blow-up profile of non-linear heat equations from the dynamical system point of view CF Kammerer, F Merle, H Zaag Mathematische Annalen 317 (2), 347-387, 2000 | 104 | 2000 |
| Existence and classification of characteristic points at blow-up for a semilinear wave equation in one space dimension F Merle, H Zaag American Journal of Mathematics 134 (3), 581-648, 2012 | 82 | 2012 |
| Existence and universality of the blow-up profile for the semilinear wave equation in one space dimension F Merle, H Zaag Journal of Functional Analysis 253 (1), 43-121, 2007 | 82 | 2007 |
| Refined uniform estimates at blow-up and applications for nonlinear heat equations F Merle, H Zaag Geometric and Functional Analysis 8 (6), 1043-1085, 1998 | 80 | 1998 |
| Construction of a multisoliton blowup solution to the semilinear wave equation in one space dimension R Côte, H Zaag Communications on Pure and Applied Mathematics 66 (10), 1541-1581, 2013 | 73 | 2013 |
| Openness of the set of non-characteristic points and regularity of the blow-up curve for the 1 D semilinear wave equation F Merle, H Zaag Communications in mathematical physics 282 (1), 55-86, 2008 | 72 | 2008 |
| On the stability of the notion of non-characteristic point and blow-up profile for semilinear wave equations F Merle, H Zaag Communications in Mathematical Physics 333 (3), 1529-1562, 2015 | 66 | 2015 |
| Blow-up profile for the complex Ginzburg–Landau equation N Masmoudi, H Zaag Journal of Functional Analysis 255 (7), 1613-1666, 2008 | 65 | 2008 |
| Blow-up results for vector-valued nonlinear heat equations with no gradient structure H Zaag Annales de l'Institut Henri Poincaré C, Analyse non linéaire 15 (5), 581-622, 1998 | 64 | 1998 |
| On growth rate near the blowup surface for semilinear wave equations F Merle, H Zaag International Mathematics Research Notices 2005 (19), 1127-1155, 2005 | 54 | 2005 |
| Profile for a simultaneously blowing up solution to a complex valued semilinear heat equation N Nouaili, H Zaag Communications in Partial Differential Equations 40 (7), 1197-1217, 2015 | 52 | 2015 |
| On the regularity of the blow-up set for semilinear heat equations H Zaag Annales de l'IHP Analyse non linéaire 19 (5), 505-542, 2002 | 49 | 2002 |
| Isolatedness of characteristic points at blow-up for a semilinear wave equation in one space dimension F Merle, H Zaag Séminaire Équations aux dérivées partielles (Polytechnique) dit aussi …, 2010 | 40 | 2010 |
Tej-eddine GhoulAssistant professor, New York universityVerified email at nyu.edu
