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基于有限元数据交会的部件毁伤评估方法研究
引用本文:李向荣,李帅,王国辉,李国栋,李帆.基于有限元数据交会的部件毁伤评估方法研究[J].北京理工大学学报,2017,37(4):430-435.
作者姓名:李向荣  李帅  王国辉  李国栋  李帆
作者单位:装甲兵工程学院兵器工程系,北京,100072;总装备部驻长治地区军事代表室,山西,长治046012
基金项目:国家自然科学基金资助项目(11502302)
摘    要:武器装备部件级战场损伤评估是实现装备精确保障仿真与战时精确预测的基础。以榴弹破片对付主战坦克为例,采用有限元离散法提出一种的弹目交会计算模型,建立了以概率形式表示的破片打击下部件毁伤准则。确定了一定条件下的火炮身管炮口与炮塔附近处损坏的临界侵彻深度,分别是35mm和85mm。编制了主战坦克与榴弹破片的有限元离散交会计算程序,并进行了示例计算。研究结果也适用于榴弹破片对付其他装备部件的损伤评估,从而为战场修复与精确维修保障提供支撑。 

关 键 词:战场损伤评估  部件级  有限元交会模型
收稿时间:2015/12/1 0:00:00

Damage Assessment Method of Components Based on Finite Element Interaction
LI Xiang-rong,LI Shuai,WANG Guo-hui,LI Guo-dong and LI Fan.Damage Assessment Method of Components Based on Finite Element Interaction[J].Journal of Beijing Institute of Technology(Natural Science Edition),2017,37(4):430-435.
Authors:LI Xiang-rong  LI Shuai  WANG Guo-hui  LI Guo-dong and LI Fan
Affiliation:1. Department of Arms Engineering, Academy of Armored Force Engineering, Beijing 100072, China;2. Changzhi Military Representative Room of General Armament Department, Changzhi, Shanxi 046012, China
Abstract:Battle damage assessment of weapon equipment component level is the foundation to realize exact equipment support simulation during the war, as well as the basis to forecast wartime exact service. Taking the high explosive shell against main-battle tank as example, an interaction model was built for target and warhead based on finite element analysis. Based on a component damage criteria described with probability form, the main-battle tank barrel''s critical damage thickness was analyzed. Results show that the critical penetration depth of gun barrel muzzle and turret is 35mm and 85mm respectively. A finite element interaction program was developed for the main-battle tank and grenade fragments, and carried out an example calculation. Research results can be applied to damage assessment of grenade fragment against other weapon equipment components, which provides support for the battle repair and accurate maintenance support.
Keywords:battle damage assessment  component level  finite element interaction model
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