2005
DOI: 10.1103/physrevlett.95.152002
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Magnetic Color-Flavor Locking Phase in High-Density QCD

Abstract: We investigate the effects of an external magnetic field in the gap structure of a color superconductor with three massless quark flavors. Using an effective theory with four-fermion interactions, inspired by one-gluon exchange, we show that the long-range component B of the external magnetic field that penetrates the color-flavor locked (CFL) phase modifies its gap structure, producing a new phase of lower symmetry. A main outcome of our study is that the B field tends to strengthen the gaps formed by Q-charg… Show more

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Cited by 171 publications
(277 citation statements)
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“…To write the one-loop quark propagator in the background of the magnetic field we make use of the Leung-Ritus-Wang method [55], which allows to expand the propagator on the complete and orthonormal set made of the eigenfunctions of a charged fermion in a homogeneous and static magnetic field. This is a well known procedure, discussed many times in the literature, see for example [56,57,59,58]; therefore it is enough to quote the final result:…”
Section: The One-loop Quark Propagatormentioning
confidence: 99%
“…To write the one-loop quark propagator in the background of the magnetic field we make use of the Leung-Ritus-Wang method [55], which allows to expand the propagator on the complete and orthonormal set made of the eigenfunctions of a charged fermion in a homogeneous and static magnetic field. This is a well known procedure, discussed many times in the literature, see for example [56,57,59,58]; therefore it is enough to quote the final result:…”
Section: The One-loop Quark Propagatormentioning
confidence: 99%
“…This contrasts with the studies based on models with point-like interactions in Refs. [21][22][23], where the gaps are always isotropic.…”
Section: Discussionmentioning
confidence: 99%
“…This is in qualitative agreement with the findings in Refs. [21][22][23], where the models with short-range interactions were used. We also find that, because of the partial localization of quasiparticles in a strong magnetic field, the corresponding dynamics is essentially local and there is no directional dependence of the gap.…”
Section: Discussionmentioning
confidence: 99%
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