Instability and non-uniqueness for the 2D Euler equations, after M. Vishik C De Lellis, E Brué, D Albritton, M Colombo, V Giri, M Janisch, H Kwon
Princeton University Press, 2024
54 * 2024 Non-uniqueness of steady-state weak solutions to the surface quasi-geostrophic equations X Cheng, H Kwon, D Li
Communications in Mathematical Physics 388, 1281-1295, 2021
42 2021 On nonuniqueness of Hölder continuous globally dissipative Euler flows C De Lellis, H Kwon
Analysis & PDE 15 (8), 2003-2059, 2023
32 2023 Global Navier–Stokes flows for non-decaying initial data with slowly decaying oscillation H Kwon, TP Tsai
Communications in Mathematical Physics 375 (3), 1665-1715, 2020
27 2020 The -based strong Onsager theorem V Giri, H Kwon, M Novack
arXiv preprint arXiv:2305.18509, 2023
24 2023 Strong ill-posedness of logarithmically regularized 2D Euler equations in the borderline Sobolev space H Kwon
Journal of Functional Analysis 280 (7), 108822, 2021
20 2021 On non-uniqueness of continuous entropy solutions to the isentropic compressible Euler equations V Giri, H Kwon
Archive for Rational Mechanics and Analysis 245 (2), 1213-1283, 2022
14 2022 The role of the pressure in the regularity theory for the Navier-Stokes equations H Kwon
Journal of Differential Equations 357, 1-31, 2023
11 2023 A Wavelet-Inspired -Based Convex Integration Framework for the Euler Equations V Giri, H Kwon, M Novack
Annals of PDE 10 (2), 19, 2024
10 2024 Local regularity of weak solutions of the hypodissipative Navier-Stokes equations H Kwon, WS Ożański
Journal of Functional Analysis 282 (7), 109370, 2022
5 2022 On bifurcation of self-similar solutions of the stationary Navier-Stokes equations H Kwon, TP Tsai
arXiv preprint arXiv:2011.02800, 2020
3 2020 Existence and ill-posedness for fluid PDEs with rough data H Kwon
The University of British Columbia (Vancouver, 2019
2019