The null space of the partial derivative-Neumann operator
Let Q be a complex analytic manifold of dimension n with a hermitian metric and C-infinity boundary, and let rectangle = deltadelta* + delta* delta be the self-adjoint delta-Neumann operator on the space L-0,q(2) (Omega) of forms of type (0, q). If the Levi form of deltaOmega has everywhere at least n - q positive or at least q+ I negative eigenvalues, it is well known that Ker rectangle has finit
