2016
DOI: 10.1103/physrevd.94.044052
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Spin-3/2fields inD-dimensional Schwarzschild black hole spacetimes

Abstract: In previous works we have studied spin-3/2 fields near 4-dimensional Schwarzschild black holes.The techniques we developed in that case have now been extended here to show that it is possible to determine the potential of spin-3/2 fields near D-dimensional black holes by exploiting the radial symmetry of the system. This removes the need to use the Newman-Penrose formalism, which is difficult to extend to D-dimensional space-times. In this paper we will derive a general Ddimensional gauge invariant effective p… Show more

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Cited by 21 publications
(73 citation statements)
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“…The case of Q = M represents the extremal case for our black hole, which we will investigate and compare these results to those obtained for the Schwarzschild black hole given in Ref. [6]. We hope that by considering the extremal case we will identify any significant differences in our new results.…”
Section: Introductionmentioning
confidence: 80%
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“…The case of Q = M represents the extremal case for our black hole, which we will investigate and compare these results to those obtained for the Schwarzschild black hole given in Ref. [6]. We hope that by considering the extremal case we will identify any significant differences in our new results.…”
Section: Introductionmentioning
confidence: 80%
“…In the above expressionsφ 1 andφ 2 are the wave functions associated to our fields, andλ are the eigenvalues for our spinors on a sphere given asλ = j + 1/2 with j = 3/2, 5/2, ... [6].…”
Section: Introductionmentioning
confidence: 99%
“…With recent progress in spin-3/2 fields [11], we find that these results greatly overlap with some of the spin-3/2 particles, which are represented by the relations in the radial equations of the transverse and traceless eigenmodes. In this section, as an example, we are going to show how to reproduce the results by the AIM.…”
Section: Example: How To Obtain the Qnms For Dirac Fields In General mentioning
confidence: 91%
“…For the case of bosonic fields, an earlier study by Rubin and Ordóñez presented a systematic study [7,8] as well as in a later work by Higuchi [9]. For the case of fermionic fields, Camporesi and Higuchi presented the eigenmodes for spinor fields on arbitrary dimensional spheres [10], and in a recent work by the authors [11], the spinor-vector eigenmodes on arbitrary dimensional spheres were derived using a similar approach to Camporesi and Higuchi's methods. In this section, we review the structure of these eigenmodes, especially for the case of spinor-vector fields, which shall be presented with the characteristics of both spinor and vector fields.…”
Section: Eigenvalue Problem On Spheresmentioning
confidence: 99%
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