首页> 外文会议>International Symposium on Ballistics vol.1; 20070416-20; Tarragona(ES) >NUMERICAL-ANALYTICAL MODEL OF PENETRATION OF LONG ELASTICALLY DEFORMABLE NON-HOMOGENEOUS PROJECTILES INTO SEMI-INFINITE TARGETS
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NUMERICAL-ANALYTICAL MODEL OF PENETRATION OF LONG ELASTICALLY DEFORMABLE NON-HOMOGENEOUS PROJECTILES INTO SEMI-INFINITE TARGETS

机译:长弹性可变形非均质弹体侵彻半无限目标的数值分析模型

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摘要

A new numerical-analytical model of penetration of long axisymmetric elastically deformable non-homogeneous projectiles in semi-infinite targets is presented. A background of this model is the integral-differential equation of ballistics for non-deformable projectile. This equation is obtained on the basis of Lagrange-Cauchy integral for non-stationary irrotational motion of incompressible fluid, and equations of expansion of spherical cavity. The field of velocities in target is defined by real projectile shape and a shape of entering hole. The elastic deformations of projectile associated with its forced longitudinal oscillations are taken into account. Oscillation patterns for homogeneous and non-homogeneous projectile are calculated and compared. The results are compared with known experimental and calculated data.
机译:提出了一种新的数值模拟模型,该模型在半无限目标中渗透了长轴对称的弹性可变形非均质弹丸。该模型的背景是不可变形弹丸的弹道积分微分方程。该方程是基于不可压缩流体的非平稳非旋转运动的Lagrange-Cauchy积分和球形腔的膨胀方程而获得的。目标的速度场由实际的弹丸形状和进入孔的形状定义。考虑到射弹的弹性变形及其强制的纵向振动。计算并比较了均质和非均质弹丸的振动模式。将结果与已知的实验和计算数据进行比较。

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