Some recent problems in Lorentzian Geometry and possible applications to General Relativity

Mathematics

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Approximation Methods, Equations Of Motion, Acoustooptical Effects, Optoacoustics, Acoustical Visualization, Acoustical Microscopy, And Acoustical Holography, Numerical Approximation And Analysis

Scientific paper

Recently, a remarkable progress about some deep geometric problems on Lorentzian manifolds has been carried out. Initially, these problems were inspired from a purely mathematical viewpoint, but applications on relativistic spacetimes appear. Our purpose is to point out briefly the existence of such mathematical tools for relativists.
The topics covered are: (1) Finsler geometry and the structure of stationary spacetimes, (2) variational methods for geodesic connectedness and gravitational lensing, and (3) causal boundaries and AdS/CFT correspondence.

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