  This paper is about Holder and Lipschitz stability estimates and uniqueness
theorems for some coefficient inverse problems and associated inverse source
problems for a general linear parabolic equation of the second order with
variable coefficients. The data for the inverse problem are given at the final
moment of time {t=T}. In addition, both Dirichlet and Neumann boundary
conditions are given either on a part or on the entire lateral boundary. Thus,
if these boundary conditions are given only at a part of the boundary, then
even if the target coefficient is known, still the forward problem is not a
classical initial boundary value problem.
