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Kristjansen, Charlotte; Semenoff, Gordon W.

Giant D5 brane holographic Hall state. (English) Zbl 1342.81755

J. High Energy Phys. 2013, No. 6, Paper No. 048, 27 p. (2013).

Cited in 18 Documents

MSC:

81V70 Many-body theory; quantum Hall effect

Keywords:

AdS-CFT correspondence; holography and condensed matter physics (AdS/CMT)
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References:

[1] A. Karch and L. Randall, Open and closed string interpretation of SUSY CFT’s on branes with boundaries, JHEP06 (2001) 063 [hep-th/0105132] [INSPIRE]. · doi:10.1088/1126-6708/2001/06/063
[2] A. Karch and L. Randall, Locally localized gravity, JHEP05 (2001) 008 [hep-th/0011156] [INSPIRE]. · doi:10.1088/1126-6708/2001/05/008
[3] S. Sethi, The matrix formulation of type IIB five-branes, Nucl. Phys.B 523 (1998) 158 [hep-th/9710005] [INSPIRE]. · Zbl 1031.81619 · doi:10.1016/S0550-3213(98)00302-2
[4] A. Kapustin and S. Sethi, The Higgs branch of impurity theories, Adv. Theor. Math. Phys.2 (1998) 571 [hep-th/9804027] [INSPIRE]. · Zbl 0967.81050
[5] O. DeWolfe, D.Z. Freedman and H. Ooguri, Holography and defect conformal field theories, Phys. Rev.D 66 (2002) 025009 [hep-th/0111135] [INSPIRE].
[6] J. Erdmenger, Z. Guralnik and I. Kirsch, Four-dimensional superconformal theories with interacting boundaries or defects, Phys. Rev.D 66 (2002) 025020 [hep-th/0203020] [INSPIRE].
[7] V.G. Filev, C.V. Johnson and J.P. Shock, Universal holographic chiral dynamics in an external magnetic field, JHEP08 (2009) 013 [arXiv:0903.5345] [INSPIRE]. · doi:10.1088/1126-6708/2009/08/013
[8] R.C. Myers and M.C. Wapler, Transport properties of holographic defects, JHEP12 (2008) 115 [arXiv:0811.0480] [INSPIRE]. · Zbl 1329.81321 · doi:10.1088/1126-6708/2008/12/115
[9] N. Evans and E. Threlfall, Chemical potential in the gravity dual of a 2+1 dimensional system, Phys. Rev.D 79 (2009) 066008 [arXiv:0812.3273] [INSPIRE].
[10] V.G. Filev, Hot defect superconformal field theory in an external magnetic field, JHEP11 (2009) 123 [arXiv:0910.0554] [INSPIRE]. · doi:10.1088/1126-6708/2009/11/123
[11] N. Evans, A. Gebauer, K.-Y. Kim and M. Magou, Holographic description of the phase diagram of a chiral symmetry breaking gauge theory, JHEP03 (2010) 132 [arXiv:1002.1885] [INSPIRE]. · Zbl 1271.81174 · doi:10.1007/JHEP03(2010)132
[12] K. Jensen, A. Karch, D.T. Son and E.G. Thompson, Holographic Berezinskii-Kosterlitz-Thouless transitions, Phys. Rev. Lett.105 (2010) 041601 [arXiv:1002.3159] [INSPIRE]. · doi:10.1103/PhysRevLett.105.041601
[13] N. Evans, A. Gebauer, K.-Y. Kim and M. Magou, Phase diagram of the D3/D5 system in a magnetic field and a BKT transition, Phys. Lett.B 698 (2011) 91 [arXiv:1003.2694] [INSPIRE].
[14] S.S. Pal, Quantum phase transition in a Dp-Dq system, Phys. Rev.D 82 (2010) 086013 [arXiv:1006.2444] [INSPIRE].
[15] N. Evans, K. Jensen and K.-Y. Kim, Non mean-field quantum critical points from holography, Phys. Rev.D 82 (2010) 105012 [arXiv:1008.1889] [INSPIRE].
[16] G. Grignani, N. Kim and G.W. Semenoff, D3-D5 holography with flux, Phys. Lett.B 715 (2012) 225 [arXiv:1203.6162] [INSPIRE].
[17] G. Grignani, N. Kim and G.W. Semenoff, D7-anti-D7 bilayer: holographic dynamical symmetry breaking, Phys. Lett.B 722 (2013) 360 [arXiv:1208.0867] [INSPIRE]. · Zbl 1306.81059
[18] K. Nagasaki and S. Yamaguchi, Expectation values of chiral primary operators in holographic interface CFT, Phys. Rev.D 86 (2012) 086004 [arXiv:1205.1674] [INSPIRE].
[19] C. Kristjansen, G.W. Semenoff and D. Young, Chiral primary one-point functions in the D3-D7 defect conformal field theory, JHEP01 (2013) 117 [arXiv:1210.7015] [INSPIRE]. · Zbl 1342.81503 · doi:10.1007/JHEP01(2013)117
[20] D.K. Brattan, R.A. Davison, S.A. Gentle and A. O’Bannon, Collective excitations of holographic quantum liquids in a magnetic field, JHEP11 (2012) 084 [arXiv:1209.0009] [INSPIRE]. · doi:10.1007/JHEP11(2012)084
[21] K.G. Klimenko, Three-dimensional Gross-Neveu model in an external magnetic field, Theor. Math. Phys.89 (1992) 1161 [INSPIRE]. · doi:10.1007/BF01015908
[22] V.P. Gusynin, V.A. Miransky and I.A. Shovkovy, Catalysis of dynamical flavor symmetry breaking by a magnetic field in (2+1)-dimensions, Phys. Rev. Lett.73 (1994) 3499 [Erratum ibid.76 (1996) 1005] [hep-ph/9405262] [INSPIRE].
[23] V.P. Gusynin, V.A. Miransky and I.A. Shovkovy, Dynamical flavor symmetry breaking by a magnetic field in (2+1)-dimensions, Phys. Rev.D 52 (1995) 4718 [hep-th/9407168] [INSPIRE].
[24] G.W. Semenoff, I.A. Shovkovy and L.C.R. Wijewardhana, Phase transition induced by a magnetic field, Mod. Phys. Lett.A 13 (1998) 1143 [hep-ph/9803371] [INSPIRE].
[25] G.W. Semenoff, I.A. Shovkovy and L.C.R. Wijewardhana, Universality and the magnetic catalysis of chiral symmetry breaking, Phys. Rev.D 60 (1999) 105024 [hep-th/9905116] [INSPIRE].
[26] G.W. Semenoff and F. Zhou, Magnetic catalysis and quantum Hall ferromagnetism in weakly coupled graphene, JHEP07 (2011) 037 [arXiv:1104.4714] [INSPIRE]. · Zbl 1298.82086 · doi:10.1007/JHEP07(2011)037
[27] S. Bolognesi and D. Tong, Magnetic catalysis in AdS4, Class. Quant. Grav.29 (2012) 194003 [arXiv:1110.5902] [INSPIRE]. · Zbl 1254.83028 · doi:10.1088/0264-9381/29/19/194003
[28] J. Erdmenger, V.G. Filev and D. Zoakos, Magnetic catalysis with massive dynamical flavours, JHEP08 (2012) 004 [arXiv:1112.4807] [INSPIRE]. · doi:10.1007/JHEP08(2012)004
[29] S. Bolognesi, J.N. Laia, D. Tong and K. Wong, A gapless hard wall: magnetic catalysis in bulk and boundary, JHEP07 (2012) 162 [arXiv:1204.6029] [INSPIRE]. · doi:10.1007/JHEP07(2012)162
[30] I.A. Shovkovy, Magnetic catalysis: a review, Lect. Notes Phys.871 (2013) 13 [arXiv:1207.5081] [INSPIRE]. · doi:10.1007/978-3-642-37305-3_2
[31] M. Blake, S. Bolognesi, D. Tong and K. Wong, Holographic dual of the lowest Landau level, JHEP12 (2012) 039 [arXiv:1208.5771] [INSPIRE]. · doi:10.1007/JHEP12(2012)039
[32] V.G. Filev and M. Ihl, Flavoured large-N gauge theory on a compact space with an external magnetic field, JHEP01 (2013) 130 [arXiv:1211.1164] [INSPIRE]. · Zbl 1342.81280 · doi:10.1007/JHEP01(2013)130
[33] R.C. Myers, Dielectric branes, JHEP12 (1999) 022 [hep-th/9910053] [INSPIRE]. · Zbl 0958.81091 · doi:10.1088/1126-6708/1999/12/022
[34] C.G. Callan and J.M. Maldacena, Brane death and dynamics from the Born-Infeld action, Nucl. Phys.B 513 (1998) 198 [hep-th/9708147] [INSPIRE]. · Zbl 0958.81105 · doi:10.1016/S0550-3213(97)00700-1
[35] H.A. Fertig, Energy spectrum of a layered system in a strong magnetic field, Phys. Rev.B 40 (1989) 1087.
[36] T. Jungwirth and A.H. MacDonald, Pseudospin anisotropy classification of quantum Hall ferromagnets, Phys. Rev.B 63 (2001) 035305 [cond-mat/0003430].
[37] Z.F. Ezawa and K. Hasebe, Interlayer exchange interactions, SU(4) soft waves and skyrmions in bilayer quantum Hall ferromagnets, Phys. Rev.B 65 (2002) 075311 [cond-mat/0104448] [INSPIRE].
[38] S.Q. Murphy, J.P. Eisenstein, G.S. Boebinger, L.W. Pfeiffer and K.W. West, Many-body integer quantum Hall effect: evidence for new phase transitions, Phys. Rev. Lett.72 (1994) 728. · doi:10.1103/PhysRevLett.72.728
[39] S.R. Coleman and B.R. Hill, No more corrections to the topological mass term in QED in three-dimensions, Phys. Lett.B 159 (1985) 184 [INSPIRE].
[40] G.W. Semenoff, P. Sodano and Y.-S. Wu, Renormalization of the statistics parameter in three-dimensional electrodynamics, Phys. Rev. Lett.62 (1989) 715 [INSPIRE]. · doi:10.1103/PhysRevLett.62.715
[41] J.D. Lykken, J. Sonnenschein and N. Weiss, The theory of anyonic superconductivity: a review, Int. J. Mod. Phys.A 6 (1991) 5155 [INSPIRE].
[42] A.J. Niemi and G.W. Semenoff, Axial anomaly induced fermion fractionization and effective gauge theory actions in odd dimensional space-times, Phys. Rev. Lett.51 (1983) 2077 [INSPIRE]. · doi:10.1103/PhysRevLett.51.2077
[43] A.N. Redlich, Gauge noninvariance and parity violation of three-dimensional fermions, Phys. Rev. Lett.52 (1984) 18 [INSPIRE]. · doi:10.1103/PhysRevLett.52.18
[44] O. Bergman, N. Jokela, G. Lifschytz and M. Lippert, Quantum Hall effect in a holographic model, JHEP10 (2010) 063 [arXiv:1003.4965] [INSPIRE]. · Zbl 1291.81294 · doi:10.1007/JHEP10(2010)063
[45] N. Jokela, G. Lifschytz and M. Lippert, Magneto-roton excitation in a holographic quantum Hall fluid, JHEP02 (2011) 104 [arXiv:1012.1230] [INSPIRE]. · Zbl 1294.81208 · doi:10.1007/JHEP02(2011)104
[46] N. Jokela, M. Jarvinen and M. Lippert, A holographic quantum Hall model at integer filling, JHEP05 (2011) 101 [arXiv:1101.3329] [INSPIRE]. · Zbl 1296.81183 · doi:10.1007/JHEP05(2011)101
[47] O. Bergman, N. Jokela, G. Lifschytz and M. Lippert, Striped instability of a holographic Fermi-like liquid, JHEP10 (2011) 034 [arXiv:1106.3883] [INSPIRE]. · Zbl 1303.81145 · doi:10.1007/JHEP10(2011)034
[48] N. Jokela, M. Jarvinen and M. Lippert, Fluctuations of a holographic quantum Hall fluid, JHEP01 (2012) 072 [arXiv:1107.3836] [INSPIRE]. · Zbl 1306.81161 · doi:10.1007/JHEP01(2012)072
[49] N. Jokela, G. Lifschytz and M. Lippert, Magnetic effects in a holographic Fermi-like liquid, JHEP05 (2012) 105 [arXiv:1204.3914] [INSPIRE]. · doi:10.1007/JHEP05(2012)105
[50] J.L. Davis, P. Kraus and A. Shah, Gravity dual of a quantum Hall plateau transition, JHEP11 (2008) 020 [arXiv:0809.1876] [INSPIRE]. · doi:10.1088/1126-6708/2008/11/020
[51] S.-J. Rey, String theory on thin semiconductors: holographic realization of Fermi points and surfaces, Prog. Theor. Phys. Suppl.177 (2009) 128 [arXiv:0911.5295] [INSPIRE]. · Zbl 1173.81334 · doi:10.1143/PTPS.177.128
[52] D. Kutasov, J. Lin and A. Parnachev, Conformal phase transitions at weak and strong coupling, Nucl. Phys.B 858 (2012) 155 [arXiv:1107.2324] [INSPIRE]. · Zbl 1246.81276 · doi:10.1016/j.nuclphysb.2012.01.004
[53] J.L. Davis, H. Omid and G.W. Semenoff, Holographic fermionic fixed points in D = 3, JHEP09 (2011) 124 [arXiv:1107.4397] [INSPIRE]. · Zbl 1301.81200 · doi:10.1007/JHEP09(2011)124
[54] J.L. Davis and N. Kim, Flavor-symmetry breaking with charged probes, JHEP06 (2012) 064 [arXiv:1109.4952] [INSPIRE]. · doi:10.1007/JHEP06(2012)064
[55] H. Omid and G.W. Semenoff, D3-D7 holographic dual of a perturbed 3D CFT, arXiv:1208.5176 [INSPIRE].
[56] M. Goykhman, A. Parnachev and J. Zaanen, Fluctuations in finite density holographic quantum liquids, JHEP10 (2012) 045 [arXiv:1204.6232] [INSPIRE]. · doi:10.1007/JHEP10(2012)045
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