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20102026
most citedAn optimal transport formulation of the Einstein equations of general relativity

49 citations · 240 across the 26 of their papers we have counts for

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23 papers · 1 filter

math.DG2022★ 2 cited

Lorentzian metric spaces and their Gromov-Hausdorff convergence

E. Minguzzi, S. Suhr

We present an abstract approach to Lorentzian Gromov-Hausdorff distance and convergence, and an alternative approach to Lorentzian length spaces that does not use auxiliary ``posit…

math.DG2022

A Riemannian plane with only two injective Geodesics

Victor Bangert, Stefan Suhr

We present an example of a complete Riemannian plane with precisely two injective geodesics - up to reparameterization. The example arises as a perturbation of a surface of revolut…

math.DG2021★ 11 cited

Connecting and closed geodesics of a Kropina metric

Erasmo Caponio, Fabio Giannoni, Antonio Masiello +1

We prove some results about existence of connecting and closed geodesics in a manifold endowed with a Kropina metric. These have applications to both null geodesics of spacetimes e…

math.DG2020★ 10 cited

Closed geodesics on reversible Finsler 2-spheres

Guido De Philippis, Michele Marini, Marco Mazzucchelli +1

We extend two celebrated theorems on closed geodesics of Riemannian 2-spheres to the larger class of reversible Finsler 2-spheres: Lusternik-Schnirelmann's theorem asserting the ex…

math.DG2019★ 9 cited

Conformally embedded spacetimes and the space of null geodesics

Jakob Hedicke, Stefan Suhr

It is shown that the space of null geodesics of a causally simple Lorentzian manifold is Hausdorff if it admits an open conformal embedding into a globally hyperbolic spacetime. Th…

math.DG2018★ 4 cited

A min-max characterization of Zoll Riemannian metrics

Marco Mazzucchelli, Stefan Suhr

We characterize the Zoll Riemannian metrics on a given simply connected spin closed manifold as those Riemannian metrics for which two suitable min-max values in a finite dimension…