Morgan type uncertainty principle and unique continuation properties for abstract Schrödinger equations
  In this paper, Morgan type uncertainty principle and unique continuation
properties of abstract Schrödinger equations with time dependent potentials
in vector-valued classes are obtained. The equation involves a possible linear
operators considered in the Hilbert spaces. So, by choosing the corresponding
spaces H and operators we derived unique continuation properties for numerous
classes of Schrödinger type equations and its systems which occur in a wide
variety of physical systems
