Abstract
We study five dimensional thin-shell wormholes in Einstein–Maxwell theory with a Gauss–Bonnet term. The linearized stability under radial perturbations and the amount of exotic matter are analyzed as a function of the parameters of the model. We find that the inclusion of the quadratic correction substantially widens the range of possible stable configurations, and besides it allows for a reduction of the exotic matter required to construct the wormholes.
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References
Morris M.S., Thorne K.S. (1988). Am. J. Phys. 56: 395
Visser M. (1996): Lorentzian Wormholes. AIP Press, New York
Hochberg D., Visser M. (1997). Phys. Rev. D 56: 4745
Hochberg D., Visser M. (1998). Phys. Rev. Lett. 81: 746
Hochberg D., Visser M. (1998). Phys. Rev D 58: 044021
Visser M., Kar S., Dadhich N. (2003). Phys. Rev. Lett. 90: 201102
Barceló C., Visser M. (2002). Int. J. Mod. Phys. 11: 1553
Nandi K.K., Zhang Y.-Z., Vijaya Kumar K.B. (2004). Phys. Rev. D 70: 127503
Roman, T.A.: gr-qc/0409090
Eiroa E.F, Simeone C. (2005). Phys. Rev. D 71: 127501
Nandi, K.K., Zhang, Y.-Z, Migranov, N.G.: gr-qc/0409053
Visser M. (1989): Phys. Rev. D 39: R3182
Visser M. (1989): Nucl. Phys B328: 203
Sen N.(1924). Ann. Phys. (Leipzig) 73: 365
Lanczos K. (1924). Ann. Phys. (Leipzig) 74: 518
Darmois, G.: Mémorial des Sciences Mathématiques, Fascicule XXV ch V, Gauthier-Villars, Paris, (1927)
Israel W. (1966). Nuovo Cimento 44B: 1
Israel W. (1967). Nuovo Cimento 48B: 463(E)
Musgrave P., Lake K. (1996): Class. Quantum Grav. 13: 1885
Poisson E., Visser M. (1995). Phys. Rev. D 52: 7318
Eiroa E.F., Romero G.E. (2004). Gen. Relativ. Gravit. 36: 651
Lobo F.S.N., Crawford P. (2004). Class. Quantum Grav. 21: 391
Barceló C., Visser M. (2000). Nucl. Phys. B584: 415
Ishak M., Lake K. (2002). Phys. Rev. D 65: 044011
Eiroa E.F., Simeone C. (2004). Phys. Rev. D 70: 044008
Lobo F.S.N., Crawford P. (2005). Class. Quantum Grav. 22: 4869
Lovelock D. (1971). J. Math. Phys. 12: 498
Fradkin E.S., Tseytlin A.A. (1985). Phys. Lett. B163: 12
Zwiebach B. (1985). Phys. Lett B156: 315
Bergshoeff E., Sezgin E., Pope C.N., Townsend P.K. (1987). Phys. Lett. B188: 70
Metsaev R.R., Rahmanov M.A., Tseytlin A.A. (1987). Phys. Lett. B193: 207
Gross D.J., Sloan J.H. (1987). Nucl. Phys. B291: 41
Guica, M., Huang, L., Li, W., Strominger, A.: hep-th/0505188
Bañados, M., Teitelboim, C., Zanelli, J.: Lovelock–Born–Infeld Theory of Gravity in Giambiagi, Festschrift, J.J., La Plata (edited by H. Falomir, R. Gamboa, P. Leal and F. Schaposnik, World Scientific, Singapore) (1990).
Boulware D.G., Deser S. (1985). Phys. Rev. Lett. 55: 2656
Wiltshire D.L. (1986). Phys. Lett. B169: 36
Wiltshire D.L. (1988). Phys. Rev. D 38: 2445
Aiello M., Ferraro R., Giribet G. (2004). Phys. Rev. D 70: 104014
Bhawal B., Kar S. (1992). Phys. Rev. D 46: 2464
Kar S., Sahdev D. (1996). Phys. Rev. D 53: 722
Cataldo M., Salgado P., Minning P. (2002). Phys. Rev. D 66: 124008
Debenedictis A., Das D. (2003). Nucl. Phys. B653: 279
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Thibeault, M., Simeone, C. & Eiroa, E.F. Thin-shell wormholes in Einstein–Maxwell theory with a Gauss–Bonnet term. Gen Relativ Gravit 38, 1593–1608 (2006). https://doi.org/10.1007/s10714-006-0324-z
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DOI: https://doi.org/10.1007/s10714-006-0324-z