2020
DOI: 10.3390/universe6090148
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Constructing Higher-Dimensional Exact Black Holes in Einstein-Maxwell-Scalar Theory

Abstract: We construct higher-dimensional and exact black holes in Einstein-Maxwell-scalar theory. The strategy we adopted is to extend the known, static and spherically symmetric black holes in the Einstein-Maxwell dilaton gravity and Einstein-Maxwell-scalar theory. Then we investigate the black hole thermodynamics. Concretely, the generalized Smarr formula and the first law of thermodynamics are derived.

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Cited by 5 publications
(4 citation statements)
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“…The above study fully illustrates the motivations for the novel Einstein Maxwell-scalar theory S 3 [35][36][37], as well as the connection between it and the dilaton model. Now, let us extend our grasp of this theory by considering rotation, starting with the associated static solution of S 3 , and concentrating on the search for a slowly rotating black hole solution in asymptotically flat spacetime.…”
Section: Action and The Equations Of Motionmentioning
confidence: 68%
See 1 more Smart Citation
“…The above study fully illustrates the motivations for the novel Einstein Maxwell-scalar theory S 3 [35][36][37], as well as the connection between it and the dilaton model. Now, let us extend our grasp of this theory by considering rotation, starting with the associated static solution of S 3 , and concentrating on the search for a slowly rotating black hole solution in asymptotically flat spacetime.…”
Section: Action and The Equations Of Motionmentioning
confidence: 68%
“…Turimov et al [36] have investigated the geodesic of this theory. We extended it by combining RN BHs and general dilaton BHs [35] and by considering higher dimensions [37]. The present article is devoted to the study of the slowly rotating black hole in four-dimensional and asymptotically flat spacetime.…”
Section: Introductionmentioning
confidence: 99%
“…The magnetic dipole moment for this asymptotically AdS slowly rotating black hole can be defined as [40] and J = − ǫ 6 const into above equation, we obtain g = −6 (b+(1−γ)a) const . We have shown the behavior of the gyromagnetic ratio g of the black holes versus γ in Fig.…”
Section: A Angular Momentum Gyromagnetic Ratio and Angular Velocitymentioning
confidence: 96%
“…Recently, by observing the Reissner Nordstrom solution, the Einstein-Maxwell-dilaton solution, the dilaton black holes in the anti-de Sitter universe in four dimensions [37] and arbitrary dimensions [38], we construct a new Einstein-Maxwell-Scalar theory in four dimensions [39] and arbitrary dimensions [40]. The coupling between scalar field and Maxwell field can be viewed as an extension of coupling between dilaton and Maxwell field.…”
Section: Introductionmentioning
confidence: 99%