Matrix Model and beta-deformed N=4 SYM
arXiv:0909.3415 · doi:10.1088/1126-6708/2009/12/043
Abstract
This work is the result of the ideas developed by Ken Yoshida about the possibility of extending the range of applications of the matrix model approach to the computation of the holomorphic superpotential of the beta-deformed N=4 super Yang-Mills theory both in the presence of a mass term and in the massless limit. Our formulae, while agreeing with all the existing results we can compare with, are valid also in the case of spontaneously broken gauge symmetry. We dedicate this paper to the memory of Ken, an unforgettable friend for all of us and a great scientist.
25 pages, uses JHEP3.cls; v2: minor corrections, references added; matches published version
References in corpus (5)
- Proof of all-order finiteness for planar beta-deformed Yang-Mills
- The Leigh-Strassler Deformation and the Quest for Integrability
- On the all-order perturbative finiteness of the deformed N=4 SYM theory
- Conformal Invariance = Finiteness and Beta Deformed N=4 SYM Theory
- N=1* model superpotential revisited (IR behaviour of N=4 limit)