Asymptotic flatness in higher dimensions

Abstract

We show that $(n+1)$-dimensional Myers-Perry metrics, $n\ge 4$, have a conformal completion at spacelike infinity of $C^{n-3,1}$ differentiability class, and that the result is optimal in even spacetime dimensions. The associated asymptotic symmetries are presented.

References in corpus (2)

• Conservation of asymptotic charges from past to future null infinity: Supermomentum in general relativity
• The asymptotics of stationary electro-vacuum metrics in odd space-time dimensions

Cited by in corpus (2)

• Renormalization of conformal infinity as a stretched horizon
• Asymptotic structure of the gravitational field in five spacetime dimensions: Hamiltonian analysis