Title: Graded components of Local cohomology modules II,
Abstract: Let $A$ be a commutative Noetherian ring containing a field $K$ of
characteristic zero and let $R= A[X_1, \ldots, X_m]$. Consider $R$ as standard
graded with $°A=0$ and $°X_i=1$ for all $i$. We present a few results
about the behavior of the graded components of local cohomology modules
$H_I^i(R)$ where $I$ is an arbitrary homogeneous ideal in $R$. We mostly
restrict our attention to the Vanishing, Tameness and Rigidity problems.