Asymptotic symmetry and conservation laws in 2d Poincaré gauge theory of gravity

Abstract

The structure of the asymptotic symmetry in the Poincaré gauge theory of gravity in 2d is clarified by using the Hamiltonian formalism. The improved form of the generator of the asymptotic symmetry is found for very general asymptotic behaviour of phase space variables, and the related conserved quantities are explicitly constructed.

22 pages, Plain Tex

References in corpus (5)

• String Model with Dynamical Geometry and Torsion
• Novel Symmetry of Non-Einsteinian Gravity in Two Dimensions
• Canonical Quantization of Non-Einsteinian Gravity and the Problem of Time
• Diffeomorphisms Versus Non Abelian Gauge Transformations: An Example of 1+1 Dimensional Gravity
• All Symmetries of Non-Einsteinian Gravity in $d=2$

Cited by in corpus (2)

• ADM mass of the quantum-corrected Schwarzchild black hole
• Effects of curvature and gravity from flat spacetime