Wilhelm Schlag
Affiliations: | California Institute of Technology, Pasadena, CA |
Area:
MathematicsGoogle:
"Wilhelm Schlag"Parents
Sign in to add mentor| Thomas Wolff | grad student | 1996 | Caltech | |
| (Lp to Lq Estimates for the Circular Maximal Function.) | ||||
Children
Sign in to add trainee| Kaihua Cai | grad student | 2005 | Caltech |
| Marius Beceanu | grad student | 2009 | Chicago |
| Andrew Lawrie | grad student | 2013 | Chicago |
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. |
| Jia H, Liu B, Schlag W, et al. (2020) Global center stable manifold for the defocusing energy critical wave equation with potential American Journal of Mathematics. 142: 1497-1557 |
| Beceanu M, Schlag W. (2020) Structure formulas for wave operators American Journal of Mathematics. 142: 751-807 |
| Goldstein M, Schlag W, Voda M. (2019) On the spectrum of multi-frequency quasiperiodic Schrödinger operators with large coupling Inventiones Mathematicae. 217: 603-701 |
| Damanik D, Goldstein M, Schlag W, et al. (2018) Homogeneity of the spectrum for quasi-periodic Schrödinger operators Journal of the European Mathematical Society. 20: 3073-3111 |
| Côte R, Kenig CE, Lawrie A, et al. (2018) Profiles for the Radial Focusing 4 d Energy-Critical Wave Equation Communications in Mathematical Physics. 357: 943-1008 |
| Krieger J, Schlag W. (2017) Large global solutions for energy supercritical nonlinear wave equations on $\R^{3+1}$ Journal D Analyse Mathematique. 133: 91-131 |
| Jia H, Liu B, Schlag W, et al. (2016) Generic and Non-Generic Behavior of Solutions to Defocusing Energy Critical Wave Equation with Potential in the Radial Case International Mathematics Research Notices. 2017: 5977-6035 |
| Côte R, Kenig CE, Lawrie A, et al. (2015) Characterization of large energy solutions of the equivariant wave map problem: II American Journal of Mathematics. 137: 209-250 |
| Kenig C, Lawrie A, Liu B, et al. (2015) Channels of energy for the linear radial wave equation Advances in Mathematics. 285: 877-936 |
| Kenig C, Lawrie A, Liu B, et al. (2015) Stable soliton resolution for exterior wave maps in all equivariance classes Advances in Mathematics. 285: 235-300 |