Null vectors of the superconformal algebra: the Ramond sector

Abstract

We consider the Ramond sector of the $N=1$ superconformal algebra and find expressions for the singular vectors in reducible highest weight Verma module representations by the fusion principle of Bauer et al.

21 pages, LaTeX, DAMTP-93-14

References in corpus (3)

• Null vectors of the W_3 algebra
• Singular Vectors of the Virasoro Algebra
• Projections of Virasoro Singular Vectors

Cited by in corpus (10)

• Fusion of twisted representations
• Superconformal field theory and Jack superpolynomials
• Singular dimensions of the N=2 superconformal algebras II: the twisted N=2 algebra
• Fusion Algebras of Fermionic Rational Conformal Field Theories via a Generalized Verlinde Formula
• Families of Singular and Subsingular Vectors of the Topological N=2 Superconformal Algebra
• Highest weight representations of the N=1 Ramond algebra
• Boundary renormalisation group flows of unitary superconformal minimal models
• Ramond singular vectors and Jack superpolynomials
• Superconformal Primary Fields on a Graded Riemann Sphere
• NSR singular vectors from Uglov polynomials