TOWARD REALISTIC INTERSECTING D-BRANE MODELS
By Ralph Blumenhagen, M. Cvetič, P. Langacker, Gary Shiu. 2005
588 citations recorded by the source corpus.
▪ Abstract We provide a pedagogical introduction to a recently studied class of phenomenologically interesting string models known as Intersecting D-Brane Models. The gauge fields of the Standard Model are localized on D-branes wrapping certain compact cycles on an underlying geometry, whose intersections can give rise to chiral fermions. We address the basic issues and also provide an overview of the recent activity in this field. This article is intended to serve non-experts with explanations of the fundamental aspects of string phenomenology and also to provide some orientation for both experts and non-experts in this active field.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/fad30cd03277997c479546a1863961e88090acea
How researchers see this paper
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In Astronomy and Astrophysics
- Ralph Blumenhagen
- Eran Palti
- Thomas W. Grimm
- D. Lust
- T. Weigand
- F. Quevedo
- S. Kachru
- Joseph P. Conlon
In Nuclear and High Energy Physics
- Ralph Blumenhagen
- Eran Palti
- T. Weigand
- Thomas W. Grimm
- D. Lust
- F. Quevedo
- M. Cvetič
- Washington Taylor
Citations in the corpus
- Cosmic strings and superstrings (2009, background): “gs, there must be no space-filling branes, but this is a potential problem — space-filling branes play an important role in model building; the low energy phenomenology seems to rely on their presence (Blumenhagen et al 2005). This implies that macroscopic strings can have at best indirect interaction”
- Generalized N=1 orientifold compactifications and the Hitchin functionals (2006, background): “The construction of semi-realistic type II string vacua for particle physics and cosmology attracted many efforts within the last years [1, 2].”
- MODELS OF PARTICLE PHYSICS FROM TYPE IIB STRING THEORY AND F-THEORY: A REVIEW (2012, unknown): “Early work on this subject includes [5, 108, 121, 146, 147].”
- Global F-theory GUTs (2009, background): “Thus the an depend on the complex coordinates yi, w of the base B. Setting all an = 1 one finds that (8) reduces to the elliptic fiber P123[6].”
- Simple de Sitter solutions (2007, background): “(A similar mechanism arises in intersecting brane models [51].”
- Lectures on F-theory compactifications and model building (2010, background): “Note that in principle one can also consider fibrations of the elliptic curves P1,1,2[4] or P1,1,1[3] (called E7- and, respectively, E6-fibrations) and their generalizations.”
- GUTs and exceptional branes in F-theory — II. Experimental predictions (2008, background): “Precisely at the point of degeneration, the parameters x, y and z are unconstrained and parameterize an entire weighted projective space P(2)[1,2,3].”
- Anomaly cancellation and abelian gauge symmetries in F-theory (2012, methodology): “The discussion of anomalies and their cancellation in Type II orientifold setups has been studied significantly in the past, as can be found in the reviews [16, 17, 18, 19].”
- GUTs in Type IIB Orientifold Compactifications (2008, background): “The adjoint of SO(12) decomposes into SU(5)× U(1)a × U(1)b representations as [66] = [24](0,0) + [1](0,0) + [10](2,0) + [10](−2,0) + [5](1,−1) + [5](−1,1) +[5](1,1) + [5](−1,−1).”