Five-Dimensional Eguchi-Hanson Solitons in Einstein-Gauss-Bonnet Gravity

Abstract

Eguchi-Hanson solitons are odd-dimensional generalizations of the four-dimensional Eguchi-Hanson metric and are asymptotic to AdS${}_5$\mathbb{Z}_p$ when the cosmological constant is either positive or negative. We find soliton solutions to Lovelock gravity in 5 dimensions that are generalizations of these objects.

26 pages, 11 figures

References in corpus (4)

• Soliton Solutions to the Einstein Equations in Five Dimensions
• Eguchi-Hanson Solitons in Odd Dimensions
• Atiyah-Hitchin M-Branes
• Bubbles Unbound II: AdS and the Single Bubble

Cited by in corpus (8)

• Phase Transitions and Stability of Eguchi-Hanson-AdS Solitons
• Axial anomaly in nonlinear conformal electrodynamics
• Thermodynamic Volume of Cosmological Solitons
• Higher-curvature generalization of Eguchi-Hanson spaces
• Exact Solutions to Einstein-Maxwell theory on Eguchi-Hanson Space
• Self duality in unconventional conformal supersymmetry
• A Soliton and a Black Hole are in Gauss-Bonnet gravity. Who wins?
• Nonconformally Ricci-flat instantons in Conformal Gravity with and without nonlinear matter fields