On the Algebraic Structure of Gravitational Descendants in CP(n-1) Coset Models
arXiv:hep-th/9409069 · doi:10.1016/0370-2693(94)01440-N
Abstract
We investigate how specific free-field realizations of twisted N=2 supersymmetric coset models give rise to natural extensions of the ``matter'' Hilbert spaces in such a manner as to incorporate the various gravitational excitations. In particular, we show that adopting a particular screening prescription is equivalent to imposing the requisite equivariance condition on cohomology. We find a simple algebraic characterization of the -gravitational ground ring spectra of these theories in terms of affine- highest weights..
12p, harvmac/lanlmac with hyperlinks, 1 uuencoded PostScript figure, CERN-TH.7442/94, USC-94/014
References in corpus (10)
- Extended N=2 Superconformal Structure of Gravity and W-Gravity Coupled to Matter
- Topological Strings, Flat Coordinates and Gravitational Descendants
- A BRST Operator for non-critical W-Strings
- Topological First-Order Systems with Landau-Ginzburg Interactions
- A Derivation of the BRST Operator for Non-Critical W-Strings
- On the Landau-Ginzburg Realization of Topological Gravities
- Extended Superconformal Algebras and Free Field Realizations from Hamiltonian Reduction
- KPZ Analysis for Gravity
- On the Cohomology of the Noncritical -string
- Lie Superalgebra and Extended Topological Conformal Symmetry in Non-critical Strings
Cited by in corpus (5)
- Boundary Rings and N=2 Coset Models
- Free-Field Resolutions of the Unitary N=2 Super-Virasoro Representations
- The Kazhdan-Lusztig conjecture for W-algebras
- The Refined Elliptic Genus and Coulomb Gas Formulations of Superconformal Coset Models
- Generalized Drinfeld-Sokolov Hierarchies, Quantum Rings, and W-Gravity