|
|
|
|||
| Journals Home | Journals List | EJs Extra | This Journal | Search | Authors | Referees | Librarians | User Options | Help | | ||||
JHEP06(2008)016 doi: 10.1088/1126-6708/2008/06/016
![]()
|
||||
Abstract. The MSSM can arise as an orientifold of a pyramid-like quiver in the context of intersecting D-branes. Here we consider quiver realizations of the MSSM which can emerge at the bottom of a duality cascade. We classify all possible minimal ways this can be done by allowing only one extra node. It turns out that this requires extending the geometry of the pyramid to an octahedron. The MSSM at the bottom of the cascade arises in one of two possible ways, with the extra node disappearing either via Higgsing or confinement. Remarkably, the quiver of the Higgsing scenario turns out to be nothing but the quiver version of the left-right symmetric extension of the MSSM. In the minimal confining scenario the duality cascade can proceed if and only if there is exactly one up/down Higgs pair. Moreover, the symmetries of the octahedron naturally admit an automorphism of the quiver which solves a version of the μ problem precisely when there are an odd number of generations.
Key words: Superstring Vacua; Supersymmetry and Duality; Intersecting branes models; Gauge-gravity correspondence
E-print number: 0711.0387
Cited: by
Refers: to
| Post to CiteUlike | | Post to Connotea | | Post to Bibsonomy |
|
Journals Home | Journals List | EJs Extra | This Journal | Search | Authors | Referees | Librarians | User Options | Help | Recommend this journal EndNote, ProCite ® and Reference Manager ® are registered trademarks of ISI Researchsoft. Copyright © Institute of Physics and IOP Publishing Limited 2009 - electronic design and EJs software. © SISSA - the name "Journal of High Energy Physics" (JHEP), all content and the submissions and administrative software / processes. Use of this service is subject to compliance with the terms and conditions of use. In particular, reselling and systematic downloading of files is prohibited. |
|
| |