The No-ghost Theorem for AdS_3 and the Stringy Exclusion Principle
J.M. Evans, M.R. Gaberdiel, M.J. Perry

TL;DR
This paper provides a complete proof of the No-ghost Theorem for string theories on AdS_3 and demonstrates that the spin restriction aligns with the stringy exclusion principle, clarifying spectrum constraints.
Contribution
It offers the first complete proof of the No-ghost Theorem for AdS_3 string theories and links the spin restriction to the stringy exclusion principle.
Findings
Proof of the No-ghost Theorem for AdS_3 string theories
Identification of spin restrictions with the stringy exclusion principle
Clarification of ghost-free spectrum conditions
Abstract
A complete proof of the No-ghost Theorem for bosonic and fermionic string theories on AdS_3, or the group manifold of SU(1,1), is given. It is then shown that the restriction on the spin (in terms of the level) that is necessary to obtain a ghost-free spectrum corresponds to the stringy exclusion principle of Maldacena and Strominger.
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