A new condition called quasi-parallel mean curvature yields a unique canonical foliation by spheres of any metric close to the product metric on R^k x S^(n-k), giving a normal form for bubblesheets.
On center of mass and foliations by constant spacetime mean curvature surfaces for isolated systems in general relativity
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Canonical foliation of bubblesheets
A new condition called quasi-parallel mean curvature yields a unique canonical foliation by spheres of any metric close to the product metric on R^k x S^(n-k), giving a normal form for bubblesheets.