Giant gravitons—with strings attached (I)
By Robert De Mello Koch, Jelena Smolic, M. Smolic. 2007
217 citations recorded by the source corpus.
In this article, the free field theory limit of operators dual to giant gravitons with open strings attached, are studied. We introduce a graphical notation, which employs Young diagrams, for these operators. The computation of two point correlation functions is reduced to the application of three simple rules, written as graphical operations performed on the Young diagram labels of the operators. Using this technology, we have studied gravitational radiation by giant gravitons and bound states of giant gravitons, transitions between excited giant graviton states and joining of open strings attached to the giant.
Subfields: Astronomy and Astrophysics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/09198e8248747f9069c4dd34df45e029cf971911
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Astronomy and Astrophysics
In Nuclear and High Energy Physics
- T. Brown
- P. Heslop
- Sanjaye Ramgoolam
- Robert De Mello Koch
- Michael Stephanou
- David Bekker
- Y. Kimura
- Andreas Gustavsson
Citations in the corpus
- Diagonal multi-matrix correlators and BPS operators in N=4 SYM (2007, background): “A lot of progress in this area has been made for the half-BPS case (see for example for some of the initial developments and further references [50, 51, 52, 53, 54]).”
- Giant Gravitons - with Strings Attached (III) (2007, methodology): “α 1 c1 − cα χ (2) R,T ′′′ α (Z,ZW ((1)),W ((2))), which is the identity of [32].”
- Branes, anti-branes and Brauer algebras in gauge-gravity duality (2007, background): “It will be interesting to apply the technology for constructing operators corresponding to strings between branes, developed in [48, 49, 50] to study the strings between brane and anti-brane using our proposed brane-anti-brane operators trm,n(PRS̄Φ ⊗ Φ ).”
- Exact multi-matrix correlators (2008, unknown): “Form the complex combinations Z = φ1 + iφ2, X = φ3 + iφ4 and Y = φ5 + iφ6.”