Tensor-Centric Warfare II: Entropic Uncertainty Modeling

V. Ivancevic, D. Reid, P. Pourbeik
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引用次数: 4

Abstract

In the first paper of the tensor-centric warfare (TCW) series [1], we proposed a tensor model of combat generalizing earlier Lanchester-type systems with a particular emphasis on contemporary military thinking, including the distributed C4ISR system (Command, Control, Communications, Computing, Intelligence, Surveillance and Reconnaissance). In the present paper, we extend this initial tensor combat model with entropic Lie-derivative machinery in order to capture some aspects of this deep uncertainty, while, in the process, formalizing into our model military notion of symmetry and asymmetry in warfare as a commutator, also known as a Lie bracket. In doing so, we have sought to shift the question from the prediction of outcomes of combat, upon which previous combat models such as the Lanchester-type equations have been typically constructed, towards determining the uncertainty outcomes, using a rigorous analytical basis.
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张量中心战争II:熵不确定性建模
在张量中心战(TCW)系列[1]的第一篇论文中,我们提出了一个张量作战模型,该模型推广了早期的兰彻斯特型系统,特别强调当代军事思想,包括分布式C4ISR系统(指挥、控制、通信、计算、情报、监视和侦察)。在本文中,我们用熵李导数机制扩展了这个初始张量作战模型,以捕捉这种深度不确定性的某些方面,同时在这个过程中,将战争中对称和不对称的军事概念正式化为我们的模型,称为交换子,也称为李括号。在这样做的过程中,我们试图将问题从作战结果的预测转移到使用严格的分析基础来确定不确定性结果,以前的作战模型(如Lanchester型方程)通常是基于这种预测构建的。
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