Asymptotic properties of gravitational and electromagnetic fields in higher dimensions
arXiv:1502.07508 · doi:10.1088/1742-6596/600/1/012052
Abstract
We summarize the fall-off of electromagnetic and gravitational fields in n>5 dimensional Ricci-flat spacetimes along an asympotically expanding non-singular geodesic null congruence.
arXiv comment6 pages; summary of (parts of) arXiv:1403.7559 and arXiv:1406.3186. Proceedings of Spanish Relativity Meeting ERE 2014: Almost 100 years after Einstein Revolution, Valencia, September 1-5, 2014 (http://www.uv.es/ere2014/)
References in corpus (18)
- Classification of the Weyl Tensor in Higher Dimensions
- Rotating Circular Strings, and Infinite Non-Uniqueness of Black Rings
- Rotating Black Holes in Higher Dimensional Einstein-Maxwell Gravity
- Algebraic classification of higher dimensional spacetimes based on null alignment
- Robinson-Trautman spacetimes in higher dimensions
- Bianchi identities in higher dimensions
- Generalization of the Geroch-Held-Penrose formalism to higher dimensions
- Five Dimensional Rotating Black Hole in a Uniform Magnetic Field. The Gyromagnetic Ratio
- Ricci identities in higher dimensions
- Asymptotic flatness at null infinity in arbitrary dimensions
- Higher dimensional Kerr-Schild spacetimes
- On asymptotic structure at null infinity in five dimensions
- Robinson-Trautman spacetimes with an electromagnetic field in higher dimensions
- Peeling of the Weyl tensor and gravitational radiation in higher dimensions
- On asymptotically flat algebraically special spacetimes in higher dimensions
- Black rings with a small electric charge: gyromagnetic ratios and algebraic alignment
- Asymptotic behaviour of Maxwell fields in higher dimensions
- Asymptotic behaviour of the Weyl tensor in higher dimensions