1992
DOI: 10.1016/0377-2217(92)90194-e
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Optimal ordering policies when anticipating a disruption in supply or demand

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Cited by 61 publications
(34 citation statements)
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“…The goals of the expected resilience based on the amount of product delivered and the one based on the average delivery distance are both 0.96 under the maximum allowable recovery time as seven days, i.e., T a = 7 days. The node disruption time follows the exponential distribution, which is usually used in the previous study of the supply chain, see [32,33]. The node capacity degradation follows the discrete distribution, which is usually used in the stochastic flow network analysis (see [34,35]).…”
Section: Manufacturer Distribution Centers Nanjing Beijing Shenzhenmentioning
confidence: 99%
“…The goals of the expected resilience based on the amount of product delivered and the one based on the average delivery distance are both 0.96 under the maximum allowable recovery time as seven days, i.e., T a = 7 days. The node disruption time follows the exponential distribution, which is usually used in the previous study of the supply chain, see [32,33]. The node capacity degradation follows the discrete distribution, which is usually used in the stochastic flow network analysis (see [34,35]).…”
Section: Manufacturer Distribution Centers Nanjing Beijing Shenzhenmentioning
confidence: 99%
“…There has been recent work that focuses on deriving optimal multiperiod ordering policies where it is assumed that the current state of the supply process is known (either 'up' or 'down'). This includes Weiss and Rosenthal [22] who integrate disruption uncertainty in EOQ inventory systems by developing optimal inventory policies in anticipation of a random length interruption in the supply or demand process, but where the interruption starting time is known in advance. Parlar [14] and Parlar and Perry [15] invoke renewal theory to model how the multiperiod (q, r) replenishment policies can be extended to a setting that includes supply interruptions of random lengths of time.…”
Section: Introductionmentioning
confidence: 99%
“…They had obtained analytic solutions for the optimal order quantities from two sources and the minimum average cost (AC) in terms of all the parameter values for the EOQ model. Weiss and Rosenthal (1992) developed an optimal inventory policy for EOQ inventory systems which might have a disruption in either supply or demand. The start of the disruption was known a priori and it lasted a random length of time.…”
Section: Literature Reviewmentioning
confidence: 99%