火力强度模型则通过以特定兵力密度分布在本区一分钟内抗击饱和进袭的敌空袭兵器的数学期望值建立。
The fire intensity model is built by the mathematic expectation that the forces that are arrayed in given distribution density attack the saturation air attack forces in a minute.
提供了一个在数学期望值不相等条件下进行概率分析的新方法，该方法采用所谓标准差系数作为分析指标。
Using the standard deviation coefficient as analysis target, the author provides a new probability analysis method, in case the mathematical expectations are different.
分析并建立不确定规划的期望值处理模型，机会测度分析模型，极大化事件实现机会的数学模型。
The expectation disposal model of the uncertain program, probability measurement analysis model, success of maximal event probability model are analysed and determined.
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