Nonstationary inventory problems with set-up costs, proportional ordering c
osts, and stochastic demands occur in a large number of industrial distribu
tion, and service contexts. It is well known that nonstationary (s, S) poli
cies are optimal for such problems. In this paper, we propose a simple, myo
pic heuristic for computing the policies. The heuristic involves approximat
ing the future problem at each period by a stationary one and obtaining the
solution to the corresponding stationary problem. We numerically compare o
ur heuristic with an earlier myopic heuristic and the optimal dynamic progr
amming solution procedure. Over all problems tested, the new heuristic aver
aged 1.7% error, compared with 2.0% error for the old procedure, and is on
average 399 times as fast as the D.P. and 2062 as fast as the old heuristic
. Moreover, our heuristic, awing to its myopic nature, requires the demand
data only a few periods into the future, while the dynamic programming solu
tion needs the demand data for the entire time horizon-which are typically
not available in most practical situations.