乔丹与弗赖登塔尔一个黑洞的特殊故事

A. Marrani
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引用次数: 0

摘要

在 3+13+1 时空维度的无测量 \mathcal{N}≥2𝒩≥2 扩展麦克斯韦爱因斯坦超引力理论中产生的极端黑洞吸引子中,我们概述了在非紧凑 UU 对偶李群(连续极限)作用下,电荷-磁荷表示空间分层为 "大 "轨道和相关 "模空间 "的情况。UU对偶的每个 "大 "轨道都支持一类吸引子,而相应的 "模空间 "则是吸引子机制不活跃的标量场所跨标量流形的适当子空间。我们介绍了关于具有对称矢量多子标量流形的(mathcal{N}=2𝒩=2)超引力理论的案例研究,在所有情况下(最小耦合模型除外),UU对偶性的电荷-磁荷表示都适合于立方(简单或半简单)约旦代数上的还原弗赖登塔尔三重系统。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Jordan meets Freudenthal. A black hole exceptional story
Within the extremal black hole attractors arising in ungauged \mathcal{N}≥2𝒩≥2-extended Maxwell Einstein supergravity theories in 3+13+1 space-time dimensions, we provide an overview of the stratification of the electric-magnetic charge representation space into “large” orbits and related “moduli spaces”, under the action of the (continuous limit of the) non-compact UU-duality Lie group. While each “large” orbit of the UU-duality supports a class of attractors, the corresponding ” moduli space” is the proper subspace of the scalar manifold spanned by those scalar fields on which the Attractor Mechanism is inactive. We present the case study concerning \mathcal{N}=2𝒩=2 supergravity theories with symmetric vector multiplets’ scalar manifold, which in all cases (with the exception of the minimally coupled models) have the electric-magnetic charge representation of UU-duality fitting into a reduced Freudenthal triple system over a cubic (simple or semi-simple) Jordan algebra.
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