Publikationer av Mattias Dahl
Refereegranskade
Artiklar
[1]
M. Dahl och K. Kröncke, "Local and global scalar curvature rigidity of Einstein manifolds," Mathematische Annalen, 2022.
[2]
M. Dahl och A. Sakovich, "A density theorem for asymptotically hyperbolic initial data satisfying the dominant energy condition," Pure and Applied Mathematics Quarterly, vol. 17, no. 5, s. 1669-1710, 2021.
[3]
M. Dahl och E. Larsson, "Outermost apparent horizons diffeomorphic to unit normal bundles," Asian Journal of Mathematics, vol. 23, no. 6, s. 1013-1040, 2019.
[4]
L. Andersson et al., "On the geometry and topology of initial data sets with horizons," Asian Journal of Mathematics, vol. 22, no. 5, s. 863-882, 2018.
[5]
B. Ammann, M. Dahl och E. Humbert, "Low-dimensional surgery and the Yamabe invariant," Journal of the Mathematical Society of Japan, vol. 67, no. 1, s. 159-182, 2015.
[6]
M. Dahl, R. Gicquaud och A. Sakovich, "Asymptotically Hyperbolic Manifolds with Small Mass," Communications in Mathematical Physics, vol. 325, no. 2, s. 757-801, 2014.
[7]
M. Dahl och N. Grosse, "Invertible Dirac operators and handle attachments on manifolds with boundary," Journal of Topology and Analysis (JTA), vol. 6, no. 3, s. 339-382, 2014.
[8]
B. Ammann et al., "Mass endomorphism, surgery and perturbations," Annales de l'Institut Fourier, vol. 64, no. 2, s. 467-487, 2014.
[9]
M. Dahl, R. Gicquaud och E. Humbert, "A non-existence result for a generalization of the equations of the conformal method in general relativity," Classical and quantum gravity, vol. 30, no. 7, s. 075004, 2013.
[10]
M. Dahl, R. Gicquaud och A. Sakovich, "Penrose Type Inequalities for Asymptotically Hyperbolic Graphs," Annales de l'Institute Henri Poincare. Physique theorique, vol. 14, no. 5, s. 1135-1168, 2013.
[11]
B. Ammann, M. Dahl och E. Humbert, "Smooth yamabe invariant and surgery," Journal of differential geometry, vol. 94, no. 1, s. 1-58, 2013.
[12]
B. Ammann, M. Dahl och E. Humbert, "Square-integrability of solutions of the Yamabe equation," Communications in analysis and geometry, vol. 21, no. 5, s. 891-916, 2013.
[13]
B. Ammann, M. Dahl och E. Humbert, "The conformal Yamabe constant of product manifolds," Proceedings of the American Mathematical Society, vol. 141, no. 1, s. 295-307, 2013.
[14]
M. Dahl, R. Gicquaud och E. Humbert, "A Limit Equation Associated To The Solvability Of The Vacuum Einstein Constraint Equations By Using The Conformal Method," Duke mathematical journal, vol. 161, no. 14, s. 2669-2697, 2012.
[15]
M. Dahl och E. Humbert, "An isoperimetric constant associated to horizons in S(3) blown up at two points," Journal of Geometry and Physics, vol. 61, no. 10, s. 1809-1822, 2011.
[16]
B. Ammann, M. Dahl och E. Humbert, "Harmonic spinors and local deformations of the metric," Mathematical Research Letters, vol. 18, no. 5, s. 927-936, 2011.
[17]
B. Ammann, M. Dahl och E. Humbert, "Surgery and harmonic spinors," Advances in Mathematics, vol. 220, no. 2, s. 523-539, 2009.
[18]
B. Ammann, M. Dahl och E. Humbert, "Surgery and the Spinorial tau-Invariant," Communications in Partial Differential Equations, vol. 34, no. 10, s. 1147-1179, 2009.
[19]
M. Dahl, "On the space of metrics with invertible Dirac operator," Commentarii Mathematici Helvetici, vol. 83, s. 451-469, 2008.
[20]
M. Dahl, "Prescribing eigenvalues of the Dirac operator," Manuscripta mathematica, vol. 118, no. 2, s. 191-199, 2005.
[21]
C. Bär och M. Dahl, "The first Dirac eigenvalues on manifolds with positive scalar curvature," Proceedings of the American Mathematical Society, vol. 132, no. 11, s. 3337-3344, 2004.
[22]
M. Dahl, "Dirac eigenvalues for generic metrics on three-manifolds," Annals of Global Analysis and Geometry, vol. 24, s. 95-100, 2003.
[23]
C. Bär och M. Dahl, "Small eigenvalues of the Conformal Laplacian," Geometric and Functional Analysis, vol. 13, no. 3, s. 483-508, 2003.
[24]
M. Dahl, "Dependence on the spin structure of the eta and Rokhlin invariants," Topology and its Applications, vol. 118, no. 3, s. 345-355, 2002.
[25]
C. Bär och M. Dahl, "Surgery and the spectrum of the Dirac operator," Journal für die Reine und Angewandte Mathematik, vol. 552, s. 53-76, 2002.
[26]
L. Andersson och M. Dahl, "scalar curvature rigidity for asymptotically locally hyperbolic manifolds," Annals of Global Analysis and Geometry, vol. 16, s. 1-27, 1998.
[27]
L. Andersson, M. Dahl och R. Howard, "Boundary and lens rigidity of Lorentzian surfaces," Transactions of the American Mathematical Society, vol. 348, s. 2307-2329, 1996.
Icke refereegranskade
Konferensbidrag
[28]
M. Dahl, "The Positive Mass Theorem for Ale Manifolds," i Mathematics of gravitation. P. 1 : Lorentzian geometry and Einstein equations, 1997.
Avhandlingar
[29]
M. Dahl, "Some applications of dirac operators and eta invariants in geometry," Doktorsavhandling Stockholm : KTH, 1999.
Övriga
[30]
E. Larsson och M. Dahl, "Outermost apparent horizons diffeomorphic to unit normal bundles," (Manuskript).
[31]
M. Dahl, R. Gicquaud och A. Sakovich, "Penrose type inequalities for asymptotically hyperbolic graphs," (Manuskript).
Senaste synkning med DiVA:
2024-04-30 00:33:10