  In this paper we continue to study the degrees of matrix coefficients of
intertwining operators associated to reductive groups over $p$-adic local
fields. Together with previous analysis of global normalizing factors we can
control the analytic properties of global intertwining operators for a large
class of reductive groups over number fields, in particular for inner forms of
$GL(n)$ and $SL(n)$ and quasi-split classical groups. This has a direct
application to the limit multiplicity problem for these groups.
