Quasilocal quantities for general relativity and other gravity theories

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题名:	Quasilocal quantities for general relativity and other gravity theories
作者:	Chen,CM;Nester,JM
贡献者:	物理研究所
关键词:	POINCARE GAUGE-THEORY;BLACK-HOLE ENTROPY;LOCAL ENERGY-MOMENTUM;FUNDAMENTAL PARTICLES;GRAVITATIONAL ENERGY;ANGULAR-MOMENTUM;HAMILTONIAN-FORMULATION;CONSERVATION-LAWS;POSITIVE ENERGY;FIELD-EQUATIONS
日期:	1999
上传时间:	2010-07-08 14:02:50 (UTC+8)
出版者:	中央大學
摘要:	From a covariant Hamiltonian formulation, by using symplectic ideas, we obtain certain covariant boundary expressions for the quasilocal quantities of general relativity and other geometric gravity theories. The contribution from each of the independent dynamic geometric variables (the frame, metric or connection) has two possible covariant forms associated with the selected type of boundary condition. The quasilocal expressions also depend on a reference value for each dynamic variable and a displacement vector field. Integrating over a closed 2-surface with suitable choices for the vector held gives the quasilocal energy, momentum and angular momentum. For the special cases of Einstein's theory and the Poincare gauge theory our expressions are similar to some previously known expressions and give good values for the total ADM and Bondi quantities. We apply our formalism to black hole thermodynamics obtaining the first law and an associated entropy expression for these general gravity theories. For Einstein's theory our quasilocal expressions are evaluated on static spherically symmetric solutions and compared with the findings of some other researchers. The choices needed for the formalism to associate a quasilocal expression with the boundary of a region are discussed.
關聯:	CLASSICAL AND QUANTUM GRAVITY
显示于类别:	[物理研究所] 期刊論文

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