Daniel Pollack
Affiliations: | University of Washington, Seattle, Seattle, WA |
Area:
MathematicsGoogle:
"Daniel Pollack"
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. |
Burkhart M, Pollack D. (2019) Causal geodesic incompleteness of spacetimes arising from IMP gluing General Relativity and Gravitation. 51: 139 |
Andersson L, Dahl M, Galloway GJ, et al. (2018) On the geometry and topology of initial data sets with horizons Asian Journal of Mathematics. 22: 863-882 |
Eichmair M, Galloway GJ, Pollack D. (2013) Topological censorship from the initial data point of view Journal of Differential Geometry. 95: 389-405 |
Chrusciel PT, Pacard F, Pollack D. (2009) Singular yamabe metrics and initial data with "exactly" Kottler-Schwarzschild-de Sitter ends II: generic metrics Mathematical Research Letters. 16: 157-164 |
Hebey E, Pacard F, Pollack D. (2008) A Variational analysis of Einstein-scalar field Lichnerowicz equations on compact Riemannian manifolds Communications in Mathematical Physics. 278: 117-132 |
Chruściel PT, Pollack D. (2008) Singular Yamabe metrics and initial data with exactly Kottler- Schwarzschild-de Sitter ends Annales Henri Poincare. 9: 639-654 |
Choquet-Bruhat Y, Isenberg J, Pollack D. (2007) The constraint equations for the Einstein-scalar field system on compact manifolds Classical and Quantum Gravity. 24: 809-828 |
Choquet-Bruhat Y, Isenberg J, Pollack D. (2006) Applications of theorems of Jean Leray to the Einstein-scalar field equations Journal of Fixed Point Theory and Applications. 1: 31-46 |
Choquet-Bruhat Y, Isenberg J, Pollack D. (2006) The Einstein-Scalar Field Constraints on Asymptotically Euclidean Manifolds* Chinese Annals of Mathematics, Series B. 27: 31-52 |
Isenberg J, Maxwell D, Pollack D. (2005) A gluing construction for non-vacuum solutions of the Einstein-constraint equations Advances in Theoretical and Mathematical Physics. 9: 129-172 |