The String dual of a confining four-dimensional gauge theory
By J. Polchinski, M. Strassler. 2000
670 citations recorded by the source corpus.
We study N=1 gauge theories obtained by adding finite mass terms to N=4 Yang-Mills theory. The Maldacena dual is nonsingular: in each of the many vacua, there is an extended brane source, arising from Myers' dielectric effect. The source consists of one or more (p,q) 5-branes. In particular, the confining vacuum contains an NS5-brane; the confining flux tube is a fundamental string bound to the 5-brane. The system admits a simple quantitative description as a perturbation of a state on the N=4 Coulomb branch. Various nonperturbative phenomena, including flux tubes, baryon vertices, domain walls, condensates and instantons, have new, quantitatively precise, dual descriptions. We also briefly consider two QCD-like theories. Our method extends to the nonsupersymmetric case. As expected, the N=4 matter cannot be decoupled within the supergravity regime.
Subfields: Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/a8f3340c58d92a649b01372023a3e02576664c33
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Citations in the corpus
- Holographic Renormalization (2001, background): “To name a few: geometries that are singular from the 5d point of view may be nonsingular from the 10d point of view; each of the KK towers is represented by a single field, and more importantly some of the gravity/gauge theory dualities, such as the Polchinski-Strassler duality [55], are formulated ”
- M-Theory Dynamics On A Manifold Of G_2 Holonomy (2001, methodology): “A rough analogy is to a recent framework [58] for studying the same model (for the An case) in the AdS/CFT correspondence.”
- M(atrix) Theory: Matrix Quantum Mechanics as a Fundamental Theory (2001, methodology): “This dielectric effect has been used in the work of Polchinski and Strassler (2000) on string duals of super Yang-Mills theories with reduced supersymmetry, and in the work of McGreevy, Susskind, and Toumbas (2000) on giant gravitons in AdS space.”
- Flux-induced SUSY-breaking soft terms (2003, background): “the appearance of non-commuting scalar vevs, and hence the polarization of the D3- branes into spherical 5-branes [30, 31 ].”
- Wormholes in AdS (2004, background): “It could be that the fivebranes that appear in flat space [29] will also appear here and disconnect the two asymptotic regions.”
- Quantum Black Holes as Holograms in AdS Braneworlds (2002, neutral): “For instance, a singularity appears when supersymmetry is broken to produce either a confining phase or a mass gap at some finite scale in the infrared, and its resolution is an interesting problem [46].”
- Meson spectroscopy from holomorphic probes on the warped deformed conifold (2004, background): “2.1 The deformed conifold and the embedding z4 = µ 4 2.2 The 10d metric and the forms in the KS background 8 2.3 The dual gauge theory 9 3. κ-symmetry 10”
- A Perturbative Window into Non-Perturbative Physics (2002, background): “In the context of AdS/CFT dualities this deformation was studied in [41].”
- Moduli stabilization from fluxes in a simple IIB orientifold (2002, background): “It would be interesting to determine the leading nontrivial effects of the fluxes on the D-branes, and to find more elaborate types of models where phenomena reminiscent of those observed in [30] can occur.”
- Superstars and giant gravitons (2001, background): “These solutions asymptotically approach AdS5×S5 and carry internal ‘angular’ momentum on the five-sphere.”
- Strings in flat space and pp waves from N = 4 Super Yang Mills (2002, methodology): “The situation seems similar to the one encountered in the analysis of vacua of mass deformed N = 4 Yang Mills done by Polchinski and Strassler [33].”
- An N =2 Supersymmetric Membrane Flow (2001, neutral): “July, 2001”
- Towards strange metallic holography (2009, background): “One mechanism by which singularities are resolved in string theory is brane polarization [61, 62], where a brane wrapped on the would be singularity expands to a finite radius due to the potential from form fields, and screens the diverging fields.”