Universality of three gaugino anomalous dimensions in N=4 SYM

Abstract

We study maximal helicity three gaugino operators in N=4 Super Yang-Mills theory. We show that the lowest anomalous dimension of scaling operators with generic finite spin can be expressed in terms of the universal anomalous dimension appearing at twist-2. This statement is rigourously proved at three loops. The reason for this universality between sectors with different twist is the hidden psu(1|1) invariance of the su(2|1) subsector of the theory.

13 pages, JHEP style

References in corpus (4)

• Logarithmic scaling in gauge/string correspondence
• Long-range SL(2) Baxter equation in N=4 super-Yang-Mills theory
• Towards Baxter equation in supersymmetric Yang-Mills theories
• Baxter equation for long-range SL(2|1) magnet

Cited by in corpus (8)

• Structure of large spin expansion of anomalous dimensions at strong coupling
• Four loop reciprocity of twist two operators in N=4 SYM
• Three loop anomalous dimensions of twist-3 gauge operators in N=4 SYM
• Reciprocity of gauge operators in N=4 SYM
• Large spin expansion of the long-range Baxter equation in the sl(2) sector of N=4 SYM
• Anomalous dimensions of finite size field strength operators in N=4 SYM
• Sum rules for higher twist sl(2)operators in N=4 SYM
• The virtual scaling function of twist operators in the N=6 Chern-Simons theory