On metric geometry of conformal moduli spaces of four-dimensional superconformal theories

Dec, 2009
8 pages
Published in:
  • JHEP 09 (2010) 012
e-Print:

Citations per year

2010201420182022202501234
Abstract: (arXiv)
Conformal moduli spaces of four-dimensional superconformal theories obtained by deformations of a superpotential are considered. These spaces possess a natural metric (a Zamolodchikov metric). This metric is shown to be Kahler. The proof is based on superconformal Ward identities.
Note:
  • 8 pages
  • Supersymmetric gauge theory
  • Conformal and W Symmetry
  • field theory: conformal
  • dimension: 2
  • dimension: 4
  • supersymmetry
  • superpotential
  • deformation
  • Ward identity
  • space: Kaehler