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arXiv 1207.0475gr-qchep-th
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临界重力波

Critical gravity waves

Eloy Ayón-Beato, Gaston Giribet, Mokhtar Hassaine

摘要:

本文从临界引力的精确解的角度讨论了D维临界引力。讨论了高曲率引力场在接近参数空间临界点时,某些类型解的特殊性质。特别是,一个非线性实现的对数模式的线性化临界重力被认为是出现作为一个特殊的部门的反德西特波的解决方案。对数的解决方案示出发生在第二个点的参数空间,在那里的反德西特波的有效质量等于Breitenlohner-Freedman绑定。同时也讨论了具有各向异性尺度不变性的其它类型的解,并研究了它们在临界点处的特殊性质。本文是作者之一于2012年7月在瑞典斯德哥尔摩举行的第13届广义相对论马塞尔·格罗斯曼会议上发表的演讲的书面版本。本文是在前人工作的基础上进行的。

英文摘要:

Critical Gravity in D dimensions is discussed from the point of view of its exact solutions. The special features that certain type of solutions of higher-curvature gravity develop when one approaches the critical point of the parameter space are reviewed. In particular, a non-linear realization of the logarithmic modes of linearized Critical Gravity is seen to emerge as a peculiarity of the sector of anti-de Sitter wave solutions. Logarithmic solutions are shown to occur at a second point of the parameter space, at which the effective mass of the anti-de Sitter waves equals the Breitenlohner-Freedman bound. Other type of solutions with anisotropic scale invariance are also discussed and the special features they develop at the critical point are studied as well. This note is the written version of the talk delivered by one of the authors at the 13th Marcel Grossmann Meeting on general relativity, held in Stockholm, Sweden, in July 2012. The proceeding contribution is based on authors' previous works.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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