On symmetries and conservation laws of some spacetimes in f(R, T) gravity
Ashfaque Hussain Bokhari, Abdul Hamid Kara, B. B. I. Gadjagboui
Abstract
Ashfaque Hussain Bokhari, Abdul Hamid Kara, B. B. I. Gadjagboui
Abstract
We undertake a detailed analysis of the symmetry structures of the plane symmetric and the locally rotationally symmetric (LRS) Bianchi type I spacetimes in the [Formula: see text] gravity. In particular, we construct all the variational symmetries associated with its Lagrangian and, in some cases, construct the associated conservation laws using Noether’s theorem. Giving a comparison between isometries and variational symmetries, we give symmetry structures of some well-known spacetimes.
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We undertake a detailed analysis of the symmetry structures of the plane symmetric and the locally rotationally symmetric (LRS) Bianchi type I spacetimes in the [Formula: see text] gravity. In particular, we construct all the variational symmetries associated with its Lagrangian and, in some cases, construct the associated conservation laws using Noether’s theorem. Giving a comparison between isometries and variational symmetries, we give symmetry structures of some well-known spacetimes.
Key concepts: Noether's theorem, Physics, Homogeneous space, Conservation law, Mathematical physics, Symmetry (geometry), Type (biology), Variational principle