For oriented $-1$ -shifted symplectic derived Artin stacks, Ben-Bassat, Brav, Bussi and Joyce introduced certain perverse sheaves on them which can be regarded as sheaf-theoretic categorifications of the Donaldson–Thomas invariants. In this paper, we prove that hypercohomology above sheaf cotangent stack over a quasi-smooth is isomorphic to Borel–Moore homology base up shift degree. This global...

A bstract Recently, with the help of Parisi-Sourlas supersymmetry an intriguing relation was found expressing four-point scalar conformal block a ( d ? 2)-dimensional CFT in terms five-term linear combination blocks -dimensional CFT, constant coefficients. We extend this dimensional reduction to all higher-point arbitrary topology restricted exchanges. show that coefficients appearing finite te...