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DRAFT: not for attribution Detonation initiation on the microsecond time scale: DDTs

机译:草案:不用于微秒时间尺度的归属爆炸发起:DDTS

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Spatially resolved, thermal power deposition of limited duration into a finite volume of reactive gas is the initiator for a deflagration-to-detonation transition (DDT) on the microsecond time scale. The reactive Euler equations with one-step Arrhenius kinetics are used to derive novel formulas for velocity and temperature variation that describe the physical phenomena characteristic of DDTs. A nonlinear transformation of the variables is shown to yield a canonical equation system, independent of the activation energy. Numerical solutions of the reactive Euler equations are used to describe the detailed sequence of reactive gasdynamic processes leading to an overdriven planar detonation far from the power deposition location. Results are presented for deposition into a region isolated from the planar boundary of the reactive gas as well as for that adjacent to the boundary. The role of compressions and shocks reflected from the boundary into the partially reacted hot gas is described. The quantitative dependences of DDT evolution on the magnitude of thermal power deposition and activation energy are identified.
机译:空间地解决的是,有限持续时间的热功率沉积到有限体积的反应气体中是用于微秒时间尺度的脱气 - 爆炸转变(DDT)的引发剂。具有一步arhenius动力学的反应性欧拉方程用于导出用于描述DDT的物理现象的速度和温度变化的新颖公式。显示变量的非线性变换,从而产生规范式方程系统,与激活能量无关。反应性欧拉方程的数值溶液用于描述远离电力沉积位置的过驱动的平面爆轰的反应性气体动力过程的详细序列。提出了沉积到与反应气体的平面边界隔离的区域中的结果以及与边界相邻的区域。描述了从边界反射到部分反应的热气体中的压缩和冲击的作用。鉴定了DDT演化对热功率沉积和激活能量大小的定量依赖性。

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