Optimal Conserve Inventory from One Outturn Gizmos to Two Intake Gizmos When Inter-Arrival Breakdown is a Random Variable

M. Paul, S. Tamilselvan, T. Venkatesan
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Abstract

In inventory control theory the one of the important model is to estimate the conserve inventory when the stations are in series. In this model a system with two nodes are suggested. In the first phase it is assumed that there is only machine A1 and the second phase as two machines say $B_{2}^{1}$ and $B_{2}^{11}$. The machines in the second stage may have same or different process types. During the breakdown time of the machine in the first stage a reserve inventory is maintained to ensure uninterrupted production in the next stage. This conserve inventory is needed as otherwise; the machines in the second stage may become idle which will impact not only the profits but also bring loss due to non-functioning of machines. Mathematical models has been derived for obtaining conserve inventory by treating repair time and inter arrival time as random variables
当到达间故障是一个随机变量时,从一个输出装置到两个输入装置的最优保存库存
在库存控制理论中,一个重要的模型是对库存的估计。在该模型中,提出了一个具有两个节点的系统。在第一阶段,假设只有机器A1,第二阶段有两台机器,分别是$B_{2}^{1}$和$B_{2}^{11}$。第二阶段的机器可能具有相同或不同的工艺类型。在第一阶段的机器故障期间,保持储备库存,以确保下一阶段的生产不间断。这样节约库存是必要的;第二阶段的机器可能会闲置,这不仅会影响利润,还会因为机器不能运行而带来损失。将维修时间和间隔到达时间作为随机变量,建立了库存守恒的数学模型
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