A remark on orbit spaces of Lorentzian spaces
Abstract
We study the orbit space of lorentzian spaces under the
action of a connected and closed subgroup of the linear isometries. If
dimension of the orbit space is bigger than two then topological characterization of the orbit space reduces to a problem in Riemannian
geometry
action of a connected and closed subgroup of the linear isometries. If
dimension of the orbit space is bigger than two then topological characterization of the orbit space reduces to a problem in Riemannian
geometry
Keywords
Lorentzian manifold, Lorentzian space, Timelike plane
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