最小值目标函数极大值引理及潜艇战术行动决策应用  

Minimum Objective Function Maximum Lemma and Application of Submarine Tactical Action Decision

作　　者：张会[1] 陆铭华[1] ZHANG Hui;LU Ming-hua(Department of Combat Command,Naval Submarine Academy,Qingdao 266199,China)

机构地区：[1]海军潜艇学院作战指挥系,山东青岛266199

出　　处：《数学的实践与认识》2022年第10期161-166,共6页Mathematics in Practice and Theory

基　　金：中国博士后科学基金(2021M693939)。

摘　　要：针对潜艇战术行动方案优化中常见的一类使最小值目标函数最大的优化问题,研究给出一个最小值目标函数极大值引理,并将其应用于潜艇突破水面舰艇单舰往返巡逻线方案模型的求解,给出最优突破方案表达式,大幅提高突破方案优化计算效率的同时,揭示出最优方案的本质特点.Aiming at a common optimization problem of maximizing the minimum objective function in the optimization of Submarine Tactical Action Scheme,this paper studies and gives a maximum lemma of the minimum objective function,applies it to the solution of the scheme model of submarine breaking through the single ship round-trip patrol line of surface ships,gives the expression of the optimal breakthrough scheme,greatly improves the optimization calculation efficiency of the breakthrough scheme,and reveals the essential characteristics of the optimal scheme.

关 键 词：最大最小值问题 极大值引理 潜艇 突破巡逻线 方案优化 

分 类 号：E925.66[军事—军事装备学]