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A NEW PENETRATION EQUATION SATISFYING MOMENTUM ENERGY CONSERVATION

机译:满足动量和能量守恒的新渗透方程

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A new penetration equation for ballistic limit analysis of a projectile-target pair is developed andpresented. A critical review of the classic ballistic limit analysis (CBLA) has identified that theCBLA penetration equations do not satisfy the conservation of momentum and energy principlessimultaneously and completely. It has also been found that the classic definition of residualvelocity of the projectile does not quantify the instantaneous rigid body velocity of the projectileat ballistic limit. A new definition of the projectile relative velocity with respect to the target incontact (and in motion) is defined, and this new definition is used to define the projectileinstantaneous velocity at ballistic limit. With this new definition of the projectile instantaneousvelocity, the new penetration equation is derived satisfying both the conservation of momentumand energy principles simultaneously. A general functional form of the new penetration equationis used in analyzing experimental data and the results are found to match well with theexperiments. The new equation is shown to be able to predict projectile residual velocity at andaround ballistic limit and is applicable to a wide range of thin and thick targets.
机译:开发了一种新的弹丸靶对弹道极限分析的新渗透方程 提出了。对经典弹道极限分析(CBLA)的批判性审查已经确定了 CBLA渗透方程不满足动量和能源原则的保护 同时和完全。还发现剩余的经典定义 射弹的速度不会量化射弹的瞬时刚体速度 在弹道极限。关于目标的射弹相对速度的新定义 定义了联系人(和运动),并使用此新定义来定义抛射物 弹道极限的瞬时速度。通过这个新的射弹瞬间定义 速度,新的渗透方程是令人满意的动量保护 和能量原则同时。新的渗透方程的一般功能形式 用于分析实验数据,并发现结果与此相匹配 实验。新方程被证明能够在和射精中预测射弹残留速度 围绕弹道限制,适用于各种薄厚度的目标。

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