Hans Lindblad
Affiliations: | Mathematics | University of California, San Diego, La Jolla, CA |
Area:
MathematicsGoogle:
"Hans Lindblad"
BETA: Related publications
See more...
Publications
|
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
| Lindblad H, Taylor M. (2020) Global Stability of Minkowski Space for the Einstein-Vlasov System in the Harmonic Gauge. Archive For Rational Mechanics and Analysis. 235: 517-633 |
| Ginsberg D, Lindblad H, Luo C. (2020) Local Well-Posedness for the Motion of a Compressible, Self-Gravitating Liquid with Free Surface Boundary Archive For Rational Mechanics and Analysis. 236: 603-733 |
| Lindblad H, Tohaneanu M. (2020) A Local Energy Estimate for Wave Equations on Metrics Asymptotically Close to Kerr Annales Henri Poincaré. 1-68 |
| Lindblad H, Tohaneanu M. (2018) Global existence for quasilinear wave equations close to Schwarzschild Communications in Partial Differential Equations. 43: 893-944 |
| Lindblad H, Luo C. (2018) A Priori Estimates for the Compressible Euler Equations for a Liquid with Free Surface Boundary and the Incompressible Limit Communications On Pure and Applied Mathematics. 71: 1273-1333 |
| Lindblad H, Soffer A. (2014) Scattering for the Klein-Gordon equation with quadratic and variable coefficient cubic nonlinearities Transactions of the American Mathematical Society. 367: 8861-8909 |
| Lindblad H, Nakamura M, Sogge CD. (2013) Remarks on global solutions for nonlinear wave equations under the standard null conditions Journal of Differential Equations. 254: 1396-1436 |
| Lindblad H, Tao T. (2012) Asymptotic decay for a one-dimensional nonlinear wave equation Analysis & Pde. 5: 411-422 |
| Lindblad H, Rodnianski I. (2010) The global stability of minkowski space-time in harmonic gauge Annals of Mathematics. 171: 1401-1477 |
| Coutand D, Lindblad H, Shkoller S. (2010) A Priori Estimates for the Free-Boundary 3D Compressible Euler Equations in Physical Vacuum Communications in Mathematical Physics. 296: 559-587 |