In the paper we find, for certain values of the parameters, the spaces
of multipliers (H(p, q, alpha), H(s, t, beta)) and (H(p, q, alpha), l
(s)), where H(p, q, alpha) denotes the space of analytic functions on
the unit disc such that (1-r)(alpha)M(p)(f, r) is an element of L(q)(d
r/1-r). As corollaries we recover some new results about multipliers o
n Bergman spaces and Hardy spaces.