Quasilocal Quantities for Gravity Theories

碩士 === 國立中央大學 === 物理研究所 === 82 === Applying our general gravity theory covariant Hamiltonian procedure to a finite region yields several expressions for quasilocal quantities (energy-momentum and angular momentum). The Hamiltonian 3-form in...

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Main Authors: Chiang-Mei Chen, 陳江梅
Other Authors: James M. Nester
Format: Others
Language:en_US
Online Access:http://ndltd.ncl.edu.tw/handle/56176854044886622929
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spelling ndltd-TW-082NCU001980112016-07-18T04:09:42Z http://ndltd.ncl.edu.tw/handle/56176854044886622929 Quasilocal Quantities for Gravity Theories 重力理論中的準局部量 Chiang-Mei Chen 陳江梅 碩士 國立中央大學 物理研究所 82 Applying our general gravity theory covariant Hamiltonian procedure to a finite region yields several expressions for quasilocal quantities (energy-momentum and angular momentum). The Hamiltonian 3-form includes, for each independent variable (e.g., the connection, the coframe), one of two possible covariant boundary terms depending upon whether the field or its conjugate momenta is held fixed (controlled) on the boundary. The variation of the Hamiltonian, in addition to the field equations, then includes a boundary term with a covariant symplectic structure which reflects the choice of control variables. Our boundary terms are related to previously known expressions, give good values for total ADM and Bondi quantities in the appropriate limits and connect with recent work on quasilocal quantities and black hole thermodynamics. James M. Nester 聶斯特 學位論文 ; thesis 80 en_US
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description 碩士 === 國立中央大學 === 物理研究所 === 82 === Applying our general gravity theory covariant Hamiltonian procedure to a finite region yields several expressions for quasilocal quantities (energy-momentum and angular momentum). The Hamiltonian 3-form includes, for each independent variable (e.g., the connection, the coframe), one of two possible covariant boundary terms depending upon whether the field or its conjugate momenta is held fixed (controlled) on the boundary. The variation of the Hamiltonian, in addition to the field equations, then includes a boundary term with a covariant symplectic structure which reflects the choice of control variables. Our boundary terms are related to previously known expressions, give good values for total ADM and Bondi quantities in the appropriate limits and connect with recent work on quasilocal quantities and black hole thermodynamics.
author2 James M. Nester
author_facet James M. Nester
Chiang-Mei Chen
陳江梅
author Chiang-Mei Chen
陳江梅
spellingShingle Chiang-Mei Chen
陳江梅
Quasilocal Quantities for Gravity Theories
author_sort Chiang-Mei Chen
title Quasilocal Quantities for Gravity Theories
title_short Quasilocal Quantities for Gravity Theories
title_full Quasilocal Quantities for Gravity Theories
title_fullStr Quasilocal Quantities for Gravity Theories
title_full_unstemmed Quasilocal Quantities for Gravity Theories
title_sort quasilocal quantities for gravity theories
url http://ndltd.ncl.edu.tw/handle/56176854044886622929
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