| Nonuniqueness of weak solutions to the Navier-Stokes equation T Buckmaster, V Vicol Annals of Mathematics 189 (1), 101-144, 2019 | 531 | 2019 |
| Onsager's conjecture for admissible weak solutions T Buckmaster, C De Lellis, L Székelyhidi Jr, V Vicol Communications on Pure and Applied Mathematics 72 (2), 229-274, 2019 | 396 | 2019 |
| Nonlinear maximum principles for dissipative linear nonlocal operators and applications P Constantin, V Vicol Geometric and Functional Analysis 22 (5), 1289-1321, 2011 | 347 | 2011 |
| Enhanced Dissipation and Inviscid Damping in the Inviscid Limit of the Navier–Stokes Equations Near the Two Dimensional Couette Flow J Bedrossian, N Masmoudi, V Vicol Archive for Rational Mechanics and Analysis 219 (3), 1087–1159, 2016 | 222 | 2016 |
| Convex integration and phenomenologies in turbulence T Buckmaster, V Vicol EMS Surveys in Mathematical Sciences 6 (1/2), 173-263, 2019 | 205 | 2019 |
| Nonuniqueness of weak solutions to the SQG equation T Buckmaster, S Shkoller, V Vicol Communications on Pure and Applied Mathematics 72 (9), 1809-1874, 2019 | 186 | 2019 |
| Local and global existence of smooth solutions for the stochastic Euler equations with multiplicative noise NE Glatt-Holtz, VC Vicol Annals of Probability 42 (1), 80-145, 2014 | 180 | 2014 |
| The Sobolev stability threshold for 2D shear flows near Couette J Bedrossian, V Vicol, F Wang Journal of Nonlinear Science 28 (6), 2051-2075, 2018 | 156 | 2018 |
| Wild solutions of the Navier-Stokes equations whose singular sets in time have Hausdorff dimension strictly less than 1 T Buckmaster, M Colombo, V Vicol Journal of the European Mathematical Society 24 (9), 3333–3378, 2022 | 152 | 2022 |
| Long time dynamics of forced critical SQG P Constantin, A Tarfulea, V Vicol Communications in Mathematical Physics 335 (1), 93--141, 2015 | 147 | 2015 |
| On the local existence of analytic solutions to the Prandtl boundary layer equations I Kukavica, V Vicol Communications in Mathematical Sciences 11 (1), 269-292, 2011 | 136 | 2011 |
| Almost global existence for the Prandtl boundary layer equations M Ignatova, V Vicol Archive for Rational Mechanics and Analysis 220 (2), 809-848, 2016 | 128 | 2016 |
| On the local well-posedness of the Prandtl and the hydrostatic Euler equations with multiple monotonicity regions I Kukavica, N Masmoudi, V Vicol, TK Wong SIAM Journal on Mathematical Analysis 46 (6), 3865–3890, 2014 | 125 | 2014 |
| Hölder continuous solutions of active scalar equations P Isett, V Vicol Annals of PDE 1 (1), 2, 2015 | 115 | 2015 |
| On the radius of analyticity of solutions to the three-dimensional Euler equations I Kukavica, V Vicol Proceedings of the American Mathematical Society 137 (2), 669-677, 2009 | 111 | 2009 |
| Vortex axisymmetrization, inviscid damping, and vorticity depletion in the linearized 2D Euler equations J Bedrossian, M Coti Zelati, V Vicol Annals of PDE 5 (1), 4, 2019 | 106 | 2019 |
| On the inviscid limit of the Navier-Stokes equations P Constantin, I Kukavica, V Vicol Proceedings of the American Mathematical Society 143 (7), 3075–3090, 2015 | 105 | 2015 |
| Formation of shocks for 2D isentropic compressible Euler T Buckmaster, S Shkoller, V Vicol Communications on Pure and Applied Mathematics 75 (9), 2069-2120, 2022 | 103 | 2022 |
| Global well-posedness for an advection-diffusion equation arising in magneto-geostrophic dynamics S Friedlander, V Vicol Annales de l'Institut Henri Poincare (C) Non Linear Analysis 28 (2), 283-301, 2011 | 100 | 2011 |
| Formation of point shocks for 3D compressible Euler T Buckmaster, S Shkoller, V Vicol Communications on Pure and Applied Mathematics 76 (9), 2073-2191, 2023 | 97 | 2023 |
Igor KukavicaProfessor of Mathematics, University of Southern CaliforniaVerified email at usc.edu
