Let R be a noetherian ring, \fa an ideal of R such that \dim R/\fa=1
and M a finite R--module. We will study cofiniteness and some other
properties of the local cohomology modules \lc^{i}_{\fa}(M). For an arbitrary
ideal \fa and an R--module M (not necessarily finite), we will
characterize \fa--cofinite artinian local cohomology modules. Certain sets of
coassociated primes of top local cohomology modules over local rings are
characterized.Comment: 10 pages, to appear in Mathematica Scandinavic