Tails for the Einstein-Yang-Mills system

Abstract

We study numerically the late-time behaviour of the coupled Einstein Yang-Mills system. We restrict ourselves to spherical symmetry and employ Bondi-like coordinates with radial compactification. Numerical results exhibit tails with exponents close to -4 at timelike infinity $i^{+}$ and -2 at future null infinity \Scri.

12 pages, 5 figures

References in corpus (9)

• Reducing phase error in long numerical binary black hole evolutions with sixth order finite differencing
• Choptuik scaling in null coordinates
• Characteristic Evolution and Matching
• News from Critical Collapse: Bondi Mass, Tails and Quasinormal Modes
• New Critical Behavior in Einstein-Yang-Mills Collapse
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Cited by in corpus (4)

• A proof of Price's Law on Schwarzschild black hole manifolds for all angular momenta
• Formation and decay of Einstein-Yang-Mills black holes
• Critical phenomena in the general spherically symmetric Einstein-Yang-Mills system
• Are gravitating magnetic monopoles stable?