Researches on N = 4 SYM Theory
A special issue of Universe (ISSN 2218-1997).
Deadline for manuscript submissions: closed (31 October 2019) | Viewed by 313
Special Issue Editors
Interests: supersymmetry; integrability; multiloop calculations; B-physics; Regge processes; AdS-CFT correspondence
Special Issue Information
Dear Colleagues,
Following the discovery of AdS-CFT correspondence, there was a lot of progress in understanding the structure of gauge theories with extended supersymmetry, in particular that of N=4 SYM. The study of the S-matrix of N=4 SYM has led to several different representations of scattering amplitudes in this theory, both at tree and loop levels. Here, we want to mention BCFW recursion, scattering equation representations, Grassmannian integral representation, Amplituhedron construction, Pentagon Operator Product Expansion, and the description in terms of eigenstates of auxiliary gl(4|4) spin chain, to name a few. The study of the integrable structure of N=4 SYM, on the other hand, has led to the successful application of many techniques from the world of two-dimensional integrable systems, such as sigma-model and spin-chain S-matrices; different versions of the Bethe Ansatz; as well as Y and T-systems to the computation of conformal spectrum of N=4 SYM with the most advanced technique known under the name of Quantum Spectral Curve, which is an alternative reformulation of Thermodynamic Bethe Asantz equations in terms of nonlinear Riemann-Hilbert problem. Additionally, the integrability-based method was successfully applied to the study of quark-antiquark potential, polygonal Wilson lines (both and weak and strong coupling), structure constructs, correlation functions, and eigenvalues of BFKL kernel and thermal observables such as Hagedorn temperature of N=4 SYM. This Special Issue is intended to gather together contributions analyzing these and similar exciting questions on N=4 SYM.
Dr. Andrei Onishchenko
Dr. Leonid Bork
Guest Editors
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Keywords
- N=4 SYM
- Integrability
- Scattering amplitudes
- Correlation functions
- AdS-CFT correspondence
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