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    Please use this identifier to cite or link to this item: https://ir.lib.ncu.edu.tw/handle/987654321/105617


    Title: Quasi-local energy for spherically symmetric spacetimes
    Authors: 陳江梅;Wu, Ming-Fan;Chen, Chiang-Mei;Liu, Jian-Liang;Nester, James M.
    Contributors: 理學院物理學系
    Keywords: Astronomy;Astrophysics and Cosmology;Classical and Quantum Gravitation;Differential Geometry;Mathematical and Computational Physics;Physics;Physics and Astronomy;Quantum Physics;Relativity Theory;Research Article;Theoretical
    Date: 2012-09-01
    Issue Date: 2026-04-23 12:42:11 (UTC+8)
    Publisher: Boston: Springer US
    Abstract: 摘要: We present two complementary approaches for determining the reference for the covariant Hamiltonian boundary term quasi-local energy and test them on spherically symmetric spacetimes. On the one hand, we isometrically match the 2-surface and extremize the energy. This can be done in two ways, which we call programs I (without constraint) and II (with additional constraints). On the other hand, we match the orthonormal 4-frames of the dynamic and the reference spacetimes. Then, if we further specify the observer by requiring the reference displacement to be the timelike Killing vector of the reference, the result is the same as program I, and the energy can be positive, zero, or even negative. If, instead, we require that the Lie derivatives of the two-area along the displacement vector in both the dynamic and reference spacetimes to be the same, the result is the same as program II, and it satisfies the usual criteria: the energies are non-negative and vanish only for Minkowski (or anti-de Sitter) spacetime.
    其他題名: Gen Relativ Gravit
    出版者: Boston: Springer US
    出版日期: 2012-09
    出處: General relativity and gravitation, 2012-09, Vol.44 (9), p.2401-2417
    資源來源: SpringerLink Journals - AutoHoldings
    版權: Springer Science+Business Media, LLC 2012
    識別號: ISSN: 0001-7701
    識別號: EISSN: 1572-9532
    識別號: DOI: 10.1007/s10714-012-1399-3
    Appears in Collections:[Department of Physics] journal & Dissertation

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