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The Dynamics of Complex Conflict

机译:复杂冲突的动态

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During the Cold War (1945-1991) a key question was for how long an attack by the Soviet Union could be held, providing time for the political process to re-engage; thereby avoiding further escalation. To advise on this question, mathematical simulation modelling of a war in Central Europe between NATO and the Soviet Union was undertaken. This represented at its core the grinding process of attrition in which large blocks of armoured ground units interacted in order to force defeat by a process of wearing away the other. By making a number of reasonable assumptions it is possible to represent this process as a set of linked first-order diiferential equations. The systematic use of this approach was initiated by F.W. Lanchester and they are thus known as Lanchester equations. The following are a minimal set of assumptions which capture our core dynamic.
机译:在冷战(1945-1991)期间,一个关键问题是苏联袭击的攻击可以举行多长时间,为政治进程提供时间来重新参与; 从而避免进一步的升级。 为此问题提供建议,在北约与苏联之间的中欧战争的数学模拟建模。 这在其核心磨削过程中,磨削过程中的磨削过程中的大块装甲地面单元互动,以便通过佩戴另一个的过程来迫使失败。 通过制造许多合理的假设,可以将该过程表示为一组链接的一阶Diiferential方程。 由F.W. Lanchester启动了这种方法的系统使用,因此它们被称为兰德斯方程。 以下是捕获我们核心动态的最小假设集。

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