Hans P. Christianson, Ph.D.
Affiliations: | 2007 | University of California, Berkeley, Berkeley, CA, United States |
Area:
Partial differential equations, Mathematical physicsGoogle:
"Hans Christianson"Parents
Sign in to add mentor| Maciej Zworski | grad student | 2007 | UC Berkeley | |
| (Quantum Monodromy and non-concentration near a closed semi -hyperbolic orbit.) | ||||
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Publications
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| Booth R, Christianson H, Metcalfe J, et al. (2019) Localized energy for wave equations with degenerate trapping Mathematical Research Letters. 26: 991-1025 |
| Christianson H, Stafford E. (2019) Asymptotic Boundary Observability for the Wave Equation on One Side of a Planar Triangle Annales Henri Poincaré. 20: 2987-3006 |
| Christianson H. (2018) High-frequency resolvent estimates on asymptotically Euclidean warped products Communications in Partial Differential Equations. 43: 1306-1362 |
| Christianson H. (2015) Unique Continuation for Quasimodes on Surfaces of Revolution: Rotationally invariant Neighbourhoods Annales De L'Institut Fourier. 65: 1617-1645 |
| Christianson H, Hassell A, Toth JA. (2015) Exterior mass estimates and L<sup>2</sup>-restriction bounds for neumann data along hypersurfaces International Mathematics Research Notices. 2015: 1638-1665 |
| Burq N, Christianson H. (2015) Imperfect geometric control and overdamping for the damped wave equation Communications in Mathematical Physics. 336: 101-130 |
| Christianson H, Marzuola J, Metcalfe J, et al. (2014) Nonlinear Bound States on Weakly Homogeneous Spaces Communications in Partial Differential Equations. 39: 34-97 |
| Christianson H, Schenck E, Vasy A, et al. (2014) From resolvent estimates to damped waves Journal D'Analyse Mathematique. 122: 143-162 |
| Christianson H, Wunsch J. (2013) Local smoothing for the Schrödinger equation with a prescribed loss American Journal of Mathematics. 135: 1601-1632 |
| Christianson H. (2013) Near Sharp Strichartz Estimates with Loss in the Presence of Degenerate Hyperbolic Trapping Communications in Mathematical Physics. 324: 657-693 |