Titlebook: Supersymmetric Mechanics - Vol. 2; The Attractor Mechan Stefano Bellucci,Alessio Marrani,Sergio Ferrara Book 2006 Springer-Verlag Berlin He

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范围广

https://doi.org/10.1007/b11749356Albert Einstein; Gravity; attractor mechanism; black holes; supergravity

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前面

Macroscopic Description. Higher Derivative Terms and Black Hole Entropy,In the previous section, we considered the microscopic description of . = 1 extremal BHs in . = 2, . = 4 SUGRA obtained by a compactification of 11-d M-theory on .×.. In this section, we are going to reconsider the SUGRA macroscopic description, in relation to the presence of higher derivative terms.

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Black Holes and Supergravity, monopoles, massless point-particles, charged massive particles, and so on, BHs are indeed in the spectrum of the general theories that are supposed to unify gravity with elementary particle interactions, namely superstring theory, and its generalization, called M-theory.

Pert敏捷

Black Holes and Critical Points in Moduli Space,y following the seminal paper [55] of Ferrara, Gibbons, and Kallosh, (see also [61]) we will consider the fundamental interplay between these two geometries, especially in relation with the attractor mechanism.

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> 2-extended Supergravity, ,-duality and the Orbits of Exceptional Lie Groups,have seen explicitly how the attractor mechanism works in the moduli space . of such a theory, in relation to the (covariant derivatives of the) central charge of the . = 2 superalgebra. We mainly used a fundamental feature of . = 2, . = 4, .V -fold MESGT, namely the symplectic, special Kähler–Hodge geometry exhibited by ..