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  1. Communications in Mathematical Physics
  2. Communications in Mathematical Physics : Volume 351
  3. Communications in Mathematical Physics : Volume 351, Issue 3, May 2017
  4. Universal Positive Mass Theorems
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Communications in Mathematical Physics : Volume 354
Communications in Mathematical Physics : Volume 353
Communications in Mathematical Physics : Volume 352
Communications in Mathematical Physics : Volume 351
Communications in Mathematical Physics : Volume 351, Issue 3, May 2017
Ballistic Transport and Absolute Continuity of One-Frequency Schrödinger Operators
Singular Behavior of the Leading Lyapunov Exponent of a Product of Random $${2 \times 2}$$ Matrices
Mode Stability of Self-Similar Wave Maps in Higher Dimensions
Universal Positive Mass Theorems
Integrable Magnetic Geodesic Flows on 2-Torus: New Examples via Quasi-Linear System of PDEs
Characteristic Polynomials for 1D Random Band Matrices from the Localization Side
Monoidal Supercategories
Non-Euclidean Fourier Inversion on Super-hyperbolic Space
Singular Continuous Spectrum for Singular Potentials
Comparison of Unitary Duals of Drinfeld Doubles and Complex Semisimple Lie Groups
Non-Perturbative Localization with Quasiperiodic Potential in Continuous Time
Dirac Operators on Time Flat Submanifolds with Applications
Communications in Mathematical Physics : Volume 350
Communications in Mathematical Physics : Volume 349
Communications in Mathematical Physics : Volume 348
Communications in Mathematical Physics : Volume 347
Communications in Mathematical Physics : Volume 346
Communications in Mathematical Physics : Volume 345
Communications in Mathematical Physics : Volume 344
Communications in Mathematical Physics : Volume 340
Communications in Mathematical Physics : Volume 332
Communications in Mathematical Physics : Volume 331
Communications in Mathematical Physics : Volume 313
Communications in Mathematical Physics : Volume 291
Communications in Mathematical Physics : Volume 270
Communications in Mathematical Physics : Volume 216

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Universal Positive Mass Theorems

Content Provider Springer Nature Link
Author Herzlich, Marc
Copyright Year 2016
Abstract In this paper, we develop a general study of contributions at infinity of Bochner–Weitzenböck-type formulas on asymptotically flat manifolds, inspired by Witten’s proof of the positive mass theorem. As an application, we show that similar proofs can be obtained in a much more general setting as any choice of an irreducible natural bundle and a very large choice of first-order operators may lead to a positive mass theorem along the same lines if the necessary curvature conditions are satisfied.
Starting Page 973
Ending Page 992
Page Count 20
File Format PDF
ISSN 00103616
Journal Communications in Mathematical Physics
Volume Number 351
Issue Number 3
e-ISSN 14320916
Language English
Publisher Springer Berlin Heidelberg
Publisher Date 2016-10-20
Publisher Place Berlin, Heidelberg
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Theoretical, Mathematical and Computational Physics Mathematical Physics Quantum Physics Complex Systems Classical and Quantum Gravitation, Relativity Theory
Content Type Text
Resource Type Article
Subject Statistical and Nonlinear Physics Mathematical Physics
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