When Lanchester Met Richardson: The Interaction of Warfare with Psychology

Author:

MacKay Niall

Abstract

AbstractSimple dynamical systems, in the spirit of Richardson’s arms race, can be used to investigate the core dynamics of various models of insurgent and multilateral war. This chapter describes two such models. The first combines Richardson’s two-nation arms race with Lanchester’s attrition model and Deitchman’s guerrilla variant of it to create a model in which the typical long-term outcome is neither annihilation nor escalation but rather a stable fixed point, a stalemate. The scaling it implies for the force required to defeat an insurgency matches that which has been observed. The second model is of multilateral attritional war, in the spirit of Richardson’s multinational arms race. We describe the case of three antagonists, whose objective is to win but, if they cannot win, to minimize their remaining opponents. In contrast to truels and triads in which the objective is survival, and the weakest actor often emerges in a position of surprising strength, here the outcome is mutual annihilation, unless one side can beat the others put together.

Publisher

Springer International Publishing

Reference17 articles.

Cited by 4 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. Battling with Lanchester’s equations in the classroom;International Journal of Mathematical Education in Science and Technology;2022-01-25

2. Richardson and the Study of Dynamic Conflict Processes;Pioneers in Arts, Humanities, Science, Engineering, Practice;2019-11-15

3. The Influence of the Richardson Arms Race Model;Pioneers in Arts, Humanities, Science, Engineering, Practice;2019-11-15

4. Lewis Fry Richardson – A Pioneer Not Forgotten;Pioneers in Arts, Humanities, Science, Engineering, Practice;2019-11-15

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