空陆攻防博弈的动态武器目标分配

大规模作战具有高动态、非完全信息和不确定性，在分析归纳目前解决动态武器目标分配问题的一系列方法的基础上，尝试构建基于双方动态博弈的攻防对抗综合数学模型，并利用纳什均衡和帕累托最优算法进行分阶段求解。结果表明，该数学模型和博弈论方法结合能够有效解决武器目标动态分配问题。

Land defense weapon versus target assignment against air attack

Considering the high dynamics, incomplete information and uncertainty of massive operations, on the basis of the analysis and induction of a methods was proposed to solve the problem of dynamic weapon target assignment, a comprehensive mathematical of dynamic game based on both sides was made in structure, a phased solution was provided based on Nash equilibrium algorithm and Pareto optimization. The results validate that combining the mathematical model with the game theory method can effectively deal with the problem of dynamic weapon target assignment efficiently.