On m-accretive Schrödinger operators in Lp-spaces on manifolds of bounded geometry

Let (M,g) be a manifold of bounded geometry with metric g. We consider a Schrödinger-type differential expression H=ΔM+V, where ΔM is the scalar Laplacian on M and V is a nonnegative locally integrable function on M. We give a sufficient condition for H to have an m-accretive realization in the space Lp(M), where 1