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Applying the cosmological principle to Finsler spacetimes, we identify the Lie Algebra of symmetry generators of spatially homogeneous and isotropic Finsler geometries, thus generalising Friedmann-Lema\^{i}tre-Robertson-Walker geometry.
Identifying Berwald Finsler Geometries. arXiv 2019
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On the non metrizability of Berwald Finsler spacetimes. arXiv 2020
Fuster, A.; Heefer, S.; Pfeifer, C.; Voicu, N · 2003
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Projective and Cayley-Klein Geometries
Onishchuk, A.; Sulanke, R · 2006
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General very special relativity is Finsler geometry
Gibbons, G.; Gomis, J.; Pope, C · 2007
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Cosmology
Weinberg, S · 2008
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Riemann-Finsler geometry and Lorentz-violating kinematics
Kostelecky, A · 2011
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Several ways to Berwald Manifolds - and some steps beyond
Szilasi, J.; Lovas, R.L.; Kertesz, D.C · 2011
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Finsler geometric extension of Einstein gravity
Pfeifer, C.; Wohlfarth, M.N.R · 2012
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The Finsler Spacetime Framework: Backgrounds for Physics beyond Metric Geometry
Finsler geometry as a model for relativistic gravity
Lammerzahl, C.; Perlick, V · 2018
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Weak field equations and generalized FRW cosmology on the tangent Lorentz bundle
Triantafyllopoulos, A.; Stavrinos, P.C · 2018
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Berwald spacetimes and very special relativity
Fuster, A.; Pabst, C.; Pfeifer, C · 2018
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Finsler spacetime geometry in Physics
Pfeifer, C · 2019
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Finsler gravity action from variational completion
Hohmann, M.; Pfeifer, C.; Voicu, N · 2019
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Bounce cosmology in generalized modified gravities
Minas, G.; Saridakis, E.N.; Stavrinos, P.C.; Triantafyllopoulos, A · 2019
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Geodesics and the magnitude-redshift relation on cosmologically symmetric Finsler spacetimes
Hohmann, M.; Pfeifer, C · 2017
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On singular generalized Berwald spacetimes and the equivalence principle
Torromé, R.G · 2017
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Cosmology of Lorentz fiber-bundle induced scalar-tensor theories
Ikeda, S.; Saridakis, E.N.; Stavrinos, P.C.; Triantafyllopoulos, A · 2019
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Redshift in Finsler spacetimes
Hasse, W.; Perlick, V · 2019
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Relativistic kinetic gases as direct sources of gravity
Hohmann, M.; Pfeifer, C.; Voicu, N · 2020
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Metric-affine Geometries With Spherical Symmetry
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