Wess-Zumino Term for the AdS Superstring and Generalized Inonu-Wigner Contraction
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概要
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We examine a Wess-Zumino term, written in a form of bilinear in superinvariant currents, for a superstring in anti-de Sitter (AdS) space, and derive a procedure for obtaining the correct flat limit. The standard Inonu-Wigner contraction does not give the correct flat limit but, rather, gives zero. This erroneous result originates from the fact that the fermionic metric of the super-Poincare group is degenerate. We propose a generalization of the Inonu-Wigner contraction from which a "nondegenerate" super-Poincare group is derived from the super-AdS group. For this reason, this contraction gives the correct flat limit of this Wess-Zumino term. We also discuss the M-algebra obtained using this generalized Inonu-Wigner contraction from osp(1|32).
- 理論物理学刊行会の論文
- 2003-05-25
著者
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Sakaguchi M
Department Of Applied Mathematics And Theoretical Physics
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Sakaguchi Makoto
Department Of Applied Mathematics And Theoretical Physics
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HATSUDA Machiko
theory division, High Energy Accelerator Research Organization (KEK)
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Hatsuda Machiko
Theory Division High Energy Accelerator Research Organization (kek)
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- Wess-Zumino Term for the AdS Superstring and Generalized Inonu-Wigner Contraction
- Wess-Zumino Term for the AdS Superstring and Generalized Inonu-Wigner Contraction