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General pseudotensors and quasilocal quantities

James M Nester

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We address a long standing problem: the description of energy–momentum (including also angular momentum and the centre-of-mass moment) for gravitating systems. We begin by reconsidering the traditional 'pseudotensor' approaches, both via Noether symmetry and via the field equations. A new general construction for such expressions is presented. The pseudotensor expressions are shown to be quasilocal. By connecting the results to the Hamiltonian, its boundary term and its symplectic variational structure, their significance and their ambiguities are clarified. Our investigations into quasilocal quantities associated with the Hamiltonian boundary term are briefly reviewed; the main achievements are summarized, and some outstanding challenges are noted.


PACS

04.20.Fy Canonical formalism, Lagrangians, and variational principles

04.65.+e Supergravity

11.10.Ef Lagrangian and Hamiltonian approach

11.15.-q Gauge field theories

MSC

70S05 Lagrangian formalism and Hamiltonian formalism

83C40 Gravitational energy and conservation laws; groups of motions

70S15 Yang-Mills and other gauge theories

Subjects

Gravitation and cosmology

Particle physics and field theory

Dates

Issue 3 (7 February 2004)

Received 21 October 2003

Published 13 January 2004



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