Dimensional reduction associated with unchanged direction trajectories in flat fiber Robertson Walker spacetimes
D. de la Fuente, R. M. Rubio, J. Torrente
Abstract
In this article, we establish a new dimensional reduction result in (Galilean or Lorentzian) Robertson Walker spacetimes with Euclidean fiber. In this context, we prove that every unchanged direction observer can be embedded into a three dimensional totally geodesic timelike submanifold.
Create a lesson
Related papers
On the geometry and cohomology of almost abelian solvmanifolds
Mauro de Andrade Pinto, Letícia Camponês do Brasil Maia, Leonardo F. Cavenaghi et al.
Macroscopic scalar curvature bounds on surfaces
Otis Chodosh, Noa Vikman
Rectifiability of the Singular Strata for Harmonic Maps to DM-Complexes
Ivy Stoner, Yitong Sun
The anisotropic Michael-Simon inequality for surfaces in every codimension
Benjy Firester, Raphael Tsiamis
The anisotropic Michael-Simon inequality
Benjy Firester, Raphael Tsiamis
Gauge-compatible tensors on statistical manifolds: splitting and submanifold geometry
Mirjana Milijevic, Luis P. Yapu