Abstract

We study deformations of axially symmetric initial data for Einstein-Maxwell equations satisfying the time-rotation (tt-ϕϕ) symmetry and containing one asymptotically cylindrical end and one asymptotically flat end. We find that the tt-ϕϕ symmetry implies the existence of a family of deformed data having the same horizon structure. This result allows us to measure how close solutions to Lichnerowicz equation are when arising from nearby free data.

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