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Replacing the equations of Fano and Fisher for cased charge blast equivalence

机译:替换装药爆炸等效项的Fano和Fisher方程

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The initial velocity of casing fragments from bombs, shells etc. was first calculated by R. W. Gurney in 1943. This derivation was based on a reasonable simplification of the casing and gas dynamics. Subsequently, Gurney's wartime co-worker, if. Fano, issued a further report on the blast equivalence of cased explosive charges, i.e. the blast impulse they deliver as a fraction of the impulse from the same charge uncased. Fano claimed to have calculated the proportion of kinetic energy remaining with the explosive gases following energy partition with the casing. This paper will show that Fano's equation for cased charge blast equivalence is inconsistent with Gurney's reasonable physical model, as is a further equation by Fisher. Attention will be drawn to a new equation which gives similar predictions to that of Fisher, while being consistent with Gurney's original derivation. Also, based on CONWEP data, it can be established for the first time that the use of such equations for cased charge blast equivalence is valid. Furthermore, by combining Gurney's kinetic energy equation with G.I. Taylor's equation for case fracture strain, a casing-gas energy balance at fracture can be obtained. A comparison with historic AWE cased charge blast impulse data shows reasonable agreement, but further experimental data are required.
机译:R. W. Gurney于1943年首先计算了炸弹,炮弹等产生的套管碎片的初始速度。此推导是基于对套管和气体动力学的合理简化而得出的。随后,如果是格尼的战时同事。 Fano发表了关于装箱炸药爆炸冲击当量的另一份报告,即装药爆炸炸药所传递的爆炸冲击力是未装箱的相同炸药冲击力的一小部分。 Fano声称已经计算出在与外壳进行能量分配之后,爆炸性气体中剩余的动能所占的比例。本文将证明,用于装药爆炸冲击当量的Fano方程与Gurney的合理物理模型不一致,Fisher的另一个方程也是如此。将注意一个新方程,该方程可提供与Fisher相似的预测,同时与Gurney的原始推导一致。同样,基于CONWEP数据,可以首次确定将这种方程式用于装药爆炸冲击当量是有效的。此外,通过将格尼的动能方程与G.I.相结合。可以得到套管断裂应变的泰勒方程,以及断裂处的套管气能量平衡。与历史AWE装药爆炸冲击波数据的比较显示出合理的一致性,但还需要进一步的实验数据。

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