142 citations · 356 across the 15 of their papers we have counts for
15 papers
Einstein and Yang-Mills implies conformal Yang-Mills
Samuel Blitz, A. Rod Gover, Jarosław Kopiński +1
There exist conformally invariant, higher-derivative, variational analogs of the Yang-Mills condition for connections on vector bundles over a conformal manifold of even dimension…
Conformal Killing tensors and their Killing scales
A. Rod Gover, Jonathan Kress, Thomas Leistner
We address the problem of how to characterise when a rank-two conformal Killing tensor is the trace-free part of a Killing tensor for a metric in the conformal class. We call such…
Distinguished curves and first integrals on Poincaré-Einstein and other conformally singular geometries
A. Rod Gover, Daniel Snell
We treat the problem of defining, and characterising in a practical way, an appropriate class of distinguished curves for Poincaré-Einstein manifolds, and other conformally singula…
Some examples of projective and --projective compactifications of Einstein metrics
Maciej Dunajski, A. Rod Gover, Alice Waterhouse
We construct several examples of compactifications of Einstein metrics. We show that the Eguchi--Hanson instanton admits a projective compactification which is non--metric, and tha…
Conformal boundary operators, T-curvatures, and conformal fractional Laplacians of odd order
A. Rod Gover, Lawrence J. Peterson
We construct continuously parametrised families of conformally invariant boundary operators on densities. These may also be viewed as conformally covariant boundary operators on fu…
Invariant prolongation of the Killing tensor equation
A. Rod Gover, Thomas Leistner
The Killing tensor equation is a first order differential equation on symmetric covariant tensors that generalises to higher rank the usual Killing vector equation on Riemannian ma…