The scalars of N=2, D=5 and attractor equations
The scalars of N=2, D=5 and attractor equations
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N=2、D=5 的标量和吸引子方程
DOI：
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发表时间：
2001
期刊：
影响因子：
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通讯作者：
A. Proeyen
中科院分区：
文献类型：
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作者：
A. Proeyen
研究了具有最小超对称性的 5 维理论的域壁解决方案以及 AdS/CFT 对应关系。标量流形是非常特殊的实流形和四元数-卡勒流形的产物。超共形方法可以阐明这些流形的结构，这些流形是特殊流形家族的一部分。取决于具有平坦 4 维度量的 5 维度量的标量和扭曲因子的 BPS 解可以在由代数吸引子方程确定的临界点之间进行插值。矢量和超多重态的混合对于获得紫外和红外临界点至关重要。
Theories in 5 dimensions with minimal supersymmetry are studied for domain-wall solutions and in the context of the AdS/CFT correspondence. The scalar manifold is a product of a very special real manifold and a quaternionic-Kahler manifold. Superconformal methods can clarify the structure of these manifolds, which are part of the family of special manifolds. BPS solutions depending on the scalars and a warp factor of the 5-dimensional metric with a flat 4-dimensional metric can interpolate between critical points determined by algebraic attractor equations. The mixing of vector and hypermultiplets is essential to obtain UV and IR critical points.