Energy, Momentum and Angular Momentum in Poincare Gauge Theory : Astrophysics and Relativity
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概要
- 論文の詳細を見る
In Poincare gauge theory we explore the relations between differential conservation laws and integral conserved quantities. In particular, we investigate in details spin angular-momentum complex for an isolated system whose boundary at infinity is Minkowskian, by the generator method mutatis mutandis. It is shown that two separately conserved quantities (spin and orbital angular momenta) integrated over whole space diverge, and that their sum, called the total angular momentum, has a convergent expression which is conserved and well-defined. Similar discussion is also made on energy and momentum of the system. We exhibit the asymptotic behavior of the translation and Lorentz gauge fields, and calculate relevant superpotentials explicitly. We briefly sketch the case of asymptotically "non-flat" spacetime.
- 理論物理学刊行会の論文
- 1985-01-25
著者
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Shirafuji Takeshi
Department Of Physics Saitama University
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Shirafuji Takeshi
Department Of Physics Kyoto University
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HAYASHI Kenji
Max-Planck-Institut fur Physik und Astrophysik Munchen
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HAYASHI Kenji
Institute of Biological Sciences, University of Tsukuba
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SHIRAFUJI Tadahiko
Department of Physics, Chiba University
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Hayashi K
北海道大学水産科学研究科
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HAYASI Kenji
Institute of Physics, University of Tokyo
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Hayashi Kenji
Institute Of Physics College Of Liberal Arts And Sciences Kitasato University
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Hayashi Kenji
Institute Of Physicsm Kitasato University
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Hayashi Kenji
Max-planck Institut Fur Physik Und Astrophysik
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Hayashi Kenji
Institute Of Biological Sciences University Of Tsukuba
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HAYASHI Kenji
Institute of Physics, University of Tokyo
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HAYASHI Kenji
Institute of Physics, Kitasato University
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HAYASHI Kenji
Institute of Physics, Tokyo University
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HAYASHI Kenji
Institute of Physics, College of Liberal Arts and Sciences Kitasato University
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SHIRAFUJI Takeshi
Department of Physics, Saitama University
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SHIRAFUJI Takeshi
Physics Department,Saitama University
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HAYASHI kiyoshi
Faculty of Commerce, Meiji University
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