Asymptotic symmetry and conserved quantities in the Poincare gauge theory of gravity

Details Asymptotic symmetry and conserved quantities in the Poincare gauge theory of gravity Asymptotic symmetry and conserved quantities in the Poincare gauge theory of gravity

Sep 1988

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1988cqgra...5.1241b&link_type=abstract

Classical and Quantum Gravity (ISSN 0264-9381), vol. 5, Sept. 1, 1988, p. 1241-1257.

Physics

33

Asymptotes, Gauge Theory, Gravitation Theory, Poincare Problem, Symmetry, Conservation Laws, Hamiltonian Functions, Space-Time Functions

Scientific paper

The structure of the generators of the asymptotic Poincare symmetry in the general R + T squared + R squared theory of gravity is obtained by using the Hamiltonian formalism. It is shown that a correct treatment of the generators leads to the appearance of certain surface terms, which determine the values of the gravitational energy, momentum, and angular momentum.

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