Michael Loss
Affiliations: | Georgia Institute of Technology, Atlanta, GA |
Area:
Mathematics, Applied MathematicsGoogle:
"Michael Loss"Parents
Sign in to add mentorWalter Hunziker | grad student | 1982 | ETH Zürich | |
(The Three Body Problem with Threshold Singularities) | ||||
Israel Michael Sigal | grad student | 1982 | ETH Zürich | |
(The Three Body Problem with Threshold Singularities) |
Children
Sign in to add traineeVitali G. Vougalter | grad student | 2000 | Georgia Tech |
Amit Einav | grad student | 2011 | Georgia Tech |
Craig A. Sloane | grad student | 2011 | Georgia Tech |
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Publications
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Bonheure D, Dolbeault J, Esteban MJ, et al. (2019) Symmetry Results in Two-Dimensional Inequalities for Aharonov–Bohm Magnetic Fields Communications in Mathematical Physics. 375: 2071-2087 |
Bonetto F, Geisinger A, Loss M, et al. (2018) Entropy Decay for the Kac Evolution Communications in Mathematical Physics. 363: 847-875 |
Dolbeault J, Esteban MJ, Laptev A, et al. (2018) Interpolation Inequalities and Spectral Estimates for Magnetic Operators Annales Henri Poincaré. 19: 1439-1463 |
Dolbeault J, Esteban MJ, Loss M. (2017) Interpolation inequalities on the sphere: linear vs. nonlinear flows Annales De La Faculté Des Sciences De Toulouse MathéMatiques. 26: 351-379 |
Dolbeault J, Esteban MJ, Loss M, et al. (2017) Symmetry for extremal functions in subcritical Caffarelli–Kohn–Nirenberg inequalities Comptes Rendus Mathematique. 355: 133-154 |
Ilyin A, Laptev A, Loss M, et al. (2016) One-dimensional interpolation inequalities, Carlson-Landau inequalities, and magnetic Schrödinger operators International Mathematics Research Notices. 2016: 1190-1222 |
Carlen EA, Lieb EH, Loss M. (2016) On a quantum entropy power inequality of Audenaert, Datta, and Ozols Journal of Mathematical Physics. 57 |
Benguria RD, Cristina Depassier M, Loss M. (2016) Monotonicity of the period of a non linear oscillator Nonlinear Analysis, Theory, Methods and Applications. 140: 61-68 |
Dolbeault J, Esteban MJ, Loss M. (2016) Rigidity versus symmetry breaking via nonlinear flows on cylinders and Euclidean spaces Inventiones Mathematicae. 1-44 |
Dolbeault J, Esteban MJ, Loss M. (2015) Keller-Lieb-Thirring inequalities for Schrödinger operators on cylinders Comptes Rendus Mathematique. 353: 813-818 |