  In this paper we examine the behavior of lifts of Brauer characters in
p-solvable groups where p is an odd prime. In the main result, we show that if
\phi \in IBrp(G) is a Brauer character of a solvable group such that \phi has
an abelian vertex subgroup Q, then the number of lifts of \phi in Irr(G) is at
most |Q|. In order to accomplish this, we develop several results about lifts
of Brauer characters in p-solvable groups that were previously only known to be
true in the case of groups of odd order.
