On worldsheet curvature coupling in pure spinor sigma-model

Abstract

We discuss the relation between unintegrated and integrated vertex operators in string worldsheet theory, in the context of BV formalism. In particular, we clarify the origin of the Fradkin-Tseytlin term. We first consider the case of bosonic string, and then concentrate on the case of pure spinor superstring in $Ad{S}_5\times S^5$. In particular, we compute the action of $b_0-{\bar{b}}_0$ on the beta-deformation vertex. As a by-product, we formulate some new conjectures on general finite-dimensional vertices.

arXiv commentLaTeX, 44pp

References in corpus (7)

• Super-Poincare Covariant Quantization of the Superstring
• Simplifying and Extending the AdS_5xS^5 Pure Spinor Formalism
• Who changes the string coupling ?
• Symmetries of massless vertex operators in AdS(5) x S(5)
• Cornering the unphysical vertex
• Finite dimensional vertex
• A minimalistic pure spinor sigma-model in AdS

Cited by in corpus (1)

• Deformations, renormgroup, symmetries, AdS/CFT