摘要
A non-representable cohomological functor of finite type of the bounded derived category of coherent sheaves of a compact complex manifold of dimension greater than one with no proper closed subvariety is given explicitly in categorical terms.This is a partial generalization of an impressive result due to Bondal and Van den Bergh.
A non-representable cohomological functor of finite type of the bounded derived category of coherent sheaves of a compact complex manifold of dimension greater than one with no proper closed subvariety is given explicitly in categorical terms.This is a partial generalization of an impressive result due to Bondal and Van den Bergh.
