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Ergodic inventory control with diffusion demand and general ordering costs

Published 5 Dec 2020 in math.OC | (2012.02912v1)

Abstract: In this work, we consider a continuous-time inventory system where the demand process follows an inventory-dependent diffusion process. The ordering cost of each order depends on the order quantity and is given by a general function, which is not even necessarily continuous and monotone. By applying a lower bound approach together with a comparison theorem, we show the global optimality of an $(s,S)$ policy for this ergodic inventory control problem.

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