RETRACTION AND FOLDING ON THE HYPERBOLIC BLACK HOLE

Retraction and folding on the hyperbolic black hole

Retraction and folding on the hyperbolic black hole

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In this paper, we investigate the dynamics of black holes in anti-de Sitter space-time.We focus our attention on the hyperbolic black holes with less acceleration horizons and their topology.By using a Lagrangian formalism, we deduce the equatorial geodesics on the line element of these objects.Furthermore, the phenomenon of deformation that can retract space-time eeboo coupons is considered.

The results are extended to n-dimensional hyperbolic black holes assuming the end limit of folding in 0-dimensional objects.We also take into account the initial conditions in view of studying the relation between the limit folding and the limit retraction.This relation is of particular importance in the space-time morphology and dynamics of black holes and their interaction with other self-gravitating systems due to tidal forces.This can also be observed in the formation of galaxies and the early phase of the universe at large scale structures.

The commutative diagrams have also been obtained to figure out the relation between the retraction biomat for sale and folding of a hyperbolic black hole.

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