首页> 外文期刊>Complexity >Chaos in Models of Arms Races and the Initiation of War
【24h】

Chaos in Models of Arms Races and the Initiation of War

机译:军备竞赛模型的混乱与战争的开始

获取原文
获取原文并翻译 | 示例
           

摘要

Sometime during the "Cold War," political scientists developed the complimentary concepts of crisis stability/crisis instability for describing the state of a competitive international system. They are best defined by illustrative examples. When a Soviet fighter aircraft shot down the civilian Korean airliner, KAL007, in Soviet airspace in September 1983, almost 300 lives were lost, including that of a US Congressman. Much international bluster resulted, but no war. Sixty-nine years earlier, in Sarajevo (then part of the Austrian-Hungarian Empire) two lives were lost in an assassination. The result was World War I, with an excess of 20 million lives lost. In the world system of 1983, a moderate perturbation remained moderate-the system was stable. In the world of 1914, a very minor perturbation of the system grew to a major disturbance, which destroyed the system. This earlier, crisis unstable, situation manifested "extreme sensitivity" to small perturbations of the system. This contrast between stability and instability in the international system sounds very much like the use of the same words in dynamical systems. In dynamics, a positive value for a Liapunov exponent for the system implies extreme sensitivity to perturbations which implies chaos.
机译:在“冷战”期间的某个时候,政治学家提出了危机稳定/危机不稳定的互补概念,用于描述竞争性国际体系的状况。最好通过说明性示例进行定义。 1983年9月,当一架苏联战斗机在苏联领空击落朝鲜民航客机KAL007时,几乎有300人丧生,其中包括美国国会议员的生命。国际上大肆鼓吹,但没有战争。六十九年前,在萨拉热窝(奥匈帝国的一部分),遇刺身亡两人。结果是第一次世界大战,造成超过2000万人丧生。在1983年的世界系统中,中度扰动保持中度-系统稳定。在1914年的世界中,对系统的微扰变得严重,严重破坏了系统。这种较早的,危机不稳定的情况表明对系统的微小扰动具有“极端敏感性”。在国际体系中,稳定与不稳定之间的这种对比听起来很像在动态系统中使用相同的词语。在动力学中,系统的Liapunov指数为正值表示对扰动具有极高的敏感性,这意味着混沌。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号