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MONTE CARLO SIMULATION OF INTERSTATE WAR FROM 1816 TO 2007

机译:从1816年到2007年的州际战争蒙特卡罗模拟

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Probability density functions were synthesized from Correlates of War Project data to create a compact Monte Carlo algorithm able to approximate the total number of interstate combat deaths recorded from 1816 to 2007. Results suggest that three random variables are required (the annual occurrence of war, number of alliances, and combat deaths per state) and that there is a marked transition from more common wars involving less than ten allies (regional) to uncommon wars having ten or more allies and a composite severity distribution (bimodal). Combat deaths associated with regional conflicts are distributed according to a log-gamma probability density function whereas deaths associated with bimodal conflicts are distributed according to two overlapping log-normal probability density functions. Incorporated into a Monte Carlo simulator, the algorithm can be used by a national security enterprise to generate random numbers to help estimate the risks of war in terms of combat deaths, to weigh potential outcomes against other types of risks, and to explore strategies to minimize risk.
机译:概率密度函数从战争项目数据的相关性合成,以创建一个紧凑的蒙特卡罗算法,该算法能够近似从1816年至2007年记录的州际战斗死亡的总数。结果表明需要三个随机变量(战争年度发生,数字联盟和战斗死亡人数,从涉及不到十个盟友(区域)的更加常见的战争中有一个明显的过渡,以罕见的战争具有十个或更多盟友和复合严重程度分布(Bimodal)。与区域冲突相关的作战死亡根据Log-Gamma概率密度函数分发,而与双峰冲突相关的死亡根据两个重叠的日志正常概率密度函数分布。该算法纳入了蒙特卡罗模拟器,该算法可以由国家安全企业使用,以产生随机数,以帮助估计战争死亡的风险,以衡量其他类型的风险的潜在结果,并探索最小化的策略风险。

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