张量中心战I:张量Lanchester方程

V. Ivancevic, P. Pourbeik, D. Reid
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引用次数: 5

摘要

我们提出了一种严格的作战建模方法的基础,特别是在复杂和不确定性的条件下。所提出的基础是早期Lanchester型方程的十年推广,其灵感来自国防和军事界关于如何在军事行动中最好地利用信息和通信系统的当代辩论,包括分布式C4ISR系统(指挥、控制、通信、计算、情报、监视和侦察)。尽管吸引了相当多的兴趣,并为开发为部队设计决策提供信息的健全理论框架做出了几项努力,但开发用于作战分析建模的良好框架仍然没有决定。使用一个简单的战斗场景,我们首先发展了兰彻斯特平方定律的张量推广,然后将其扩展到也包括兰彻斯特线性定律,它代表了压制火力的效果。我们还添加了开关控制输入,并讨论了使用我们的小场景对最终模型进行简单模拟的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Tensor-Centric Warfare I: Tensor Lanchester Equations
We propose the basis for a rigorous approach to modeling combat, specifically under conditions of complexity and uncertainty. The proposed basis is a tensorial generalization of earlier Lanchester-type equations, inspired by the contemporary debate in defence and military circles around how to best utilize information and communications systems in military operations, including the distributed C4ISR system (Command, Control, Communications, Computing, Intelligence, Surveillance and Reconnaissance). Despite attracting considerable interest and spawning several efforts to develop sound theoretical frameworks for informing force design decision-making, the development of good frameworks for analytically modeling combat remains anything but decided. Using a simple combat scenario, we first develop a tensor generalization of the Lanchester square law, and then extend it to also include the Lanchester linear law, which represents the effect of suppressive fire. We also add on-off control inputs, and discuss the results of a simple simulation of the final model using our small scenario.
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