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Study on Winning Probabilities ofTwo-versus-Two Stochastic Duel with Searching

机译:两对二次随机决斗的冠军冠军

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The stochastic duel theory comes from applying stochastic process to Lanchester equa-tion. The stochastic duel with searching is a kind of duel, not less than one of whose two contestantsare stealthily. When on the assumption that the time intervals of two contestants is the same neg-ative exponential distribution(NED), the stochastic duel is a Markov process which is continuousin time and discrete in states. The winning probability formulas of two-versus-two stochastic duelwith searching are deduced using state transfer figure and the property of Laplace transformation.Finally the simulations and calculations are done in a true combat environment. The results of thewinning probabilities formulas are exact probabilistic solutions, which can be used to quantifica-tionally evaluate operation efficiency of more realistic small-to-moderate-size firefight models.
机译:随机决斗理论来自将随机过程应用于兰斯特等。寻找随机决斗是一种决斗,不少于其中两位参赛体悄悄。当假设两个参赛者的时间间隔是相同的Neg-Atie指数分布(NED)时,随机决斗是Markov过程,该过程是常规时间和州的离散。使用状态转移数字和拉普拉斯变换的特性推断出两对与两次随机DUELWITH搜索的概率公式。最后,模拟和计算是在真正的战斗环境中完成的。 TheWinning概率公式的结果是精确的概率解决方案,可用于量化更现实的小于中等大小的Firefight模型的运行效率。

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