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A stochastic model for military air-to-ground munitions demand forecasting

机译:军事空运地区需求预测的随机模型

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Planning for military operations involves the consideration of a number of factors, including the required quantity of munitions. As these items typically require lengthy procurement lead times, stockpile levels must be established and maintained in anticipation of such operations. One of the key aspects of stockpile inventory management is demand forecasting. In this paper, we examine the problem of modeling and forecasting the munitions demand in military operations. We consider a continuous state space time series approach and we model the munitions demand as a non-homogeneous Poisson process with intensity function that depends on a continuous-time Markovian operational tempo process. Such a model is known in stochastic process as a Markov-Modulated Poisson Process (MMPP) and has been successfully applied to queuing and communication network problems. We apply the maximum likelihood estimation method to derive the MMPP model parameters. We illustrate the method with an example based upon air-to-ground munitions. This study provides military planners with a decision support method for forecasting munitions requirements in the face of abrupt changes in demand.
机译:规划军事行动涉及考虑许多因素,包括所需的弹药量。由于这些物品通常需要冗长的采购交货时间,因此必须建立和维护库存级别。库存库存管理的关键方面之一是需求预测。在本文中,我们研究了建模和预测军事行动需求的问题。我们考虑一个连续的状态空间时间序列方法,我们将弹药需求模拟为具有强度函数的非均质泊松过程,这取决于连续时间马尔可道运营速度过程。这种模型在随机过程中是已知的,作为马尔可夫调制的泊松过程(MMPP),并且已成功应用于排队和通信网络问题。我们应用最大似然估计方法来导出MMPP模型参数。我们用基于空对地弹药的示例说明了该方法。本研究为军事规划人员提供了决策支持方法,用于在需求突然变化的情况下预测弹药要求。

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