Peer-reviewedLicence not statedDuke Mathematical Journal
Vorticity blowup in 2D compressible Euler equations
4 affiliations
- 1Department of Mathematics, University of Chicago, Chicago, Illinois, USA [email protected]
- 2Courant Institute of Mathematical Sciences, New York University, New York, New York, USA [email protected]
- 3Department of Mathematics, University of California Davis, Davis, California, USA [email protected]
- 4Courant Institute of Mathematical Sciences, New York University, New York, New York, USA [email protected]
Related
- Two global stability theorems for small-data 3D compressible Euler solutions: Unique maximal globally hyperbolic developments with gradient-blowup & smooth global existence in the entire spacetime
- Nonuniqueness of Solutions to 2D Incompressible Euler Equations with Unbounded Vorticity
- Instability of Self-Similar Implosions for the Compressible Euler Equations
- Non-Uniqueness of Weak Solutions to the Unforced Two-Dimensional Euler Equations with Vorticity in L1∩ Lp, Part I: A Compactness Criterion and the Linear Analysis
- Long-Time Nonlinear Stability of Large-Amplitude Radial Rarefactive Flows for the Multidimensional Compressible Euler Equations
BibTeX
@article{chen2026vorticity,
title = {{Vorticity blowup in 2D compressible Euler equations}},
author = {Jiajie Chen and Giorgio Cialdea and Steve Shkoller and Vlad Vicol},
journal = {Duke Mathematical Journal},
year = {2026},
month = aug,
doi = {10.1215/00127094-2025-0061},
url = {http://arxiv.org/abs/2407.06455},
}
RIS
TY - JOUR
TI - Vorticity blowup in 2D compressible Euler equations
AU - Jiajie Chen
AU - Giorgio Cialdea
AU - Steve Shkoller
AU - Vlad Vicol
PY - 2026
DA - 2026/08/26
JO - Duke Mathematical Journal
DO - 10.1215/00127094-2025-0061
UR - http://arxiv.org/abs/2407.06455
SN - 0012-7094
SN - 1547-7398
ER -