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Yang (20) studies a deteriorating inventory model in which the supplier simultaneously offers the retailer either a conditional delay in payments or a cash discount. While considering the same inventory problem as that of Yang (20) in a systematic manner, the main purpose of this paper is twofold: First of all, since Yang (20) does not seem to have defined his inventory problem precisely, this paper aims at remodeling this inventory problem from different viewpoints in order to derive formulations for APV(T), that is, the present value of all future cash flows, so that researchers and pra ctitioners can understand the situation much more easily. Secondly, since the processes of proofs of Lemmas 1 and 2, and also of Theorems 1, 2 and 3 in Yang's paper ( 20), have some shortcomings from the mathematical viewpoints, this paper applies rigorous analytic methods of mathematics to explore the functional behaviors of APV(T), not only to remove all of the shortcomings in Yang's work ( 20), but also to present the complete rigorous mathematical proofs for the results asserted by Yang (20).
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Papers that cite the same references — the relational fallback while embeddings are still backfilling.
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