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Experimental and numerical studies of rotational relaxation behind a strong shock wave in air

机译:空气中强冲击波后旋转松弛的实验和数值研究

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This paper describes the experimental and numerical investigations of unknown characteristics of the rotational nonequilibrium phenomena behind a strong shock wave in air. Experiments were carried out using a piston-driven shock tube with helium as driving gas and air as driven (test) gas, operated as a two-stage shock tube. In the experiments, emission spectra of NO were measured to evaluate the rotational temperature behind a strong shock wave. The numerical calculations use the computational code for the thermal and chemical nonequilibrium flow behind a strong shock wave developed by the present author's group, where 11 chemical species (N-2, O-2, NO, N, O, N-2(+), O-2(+), NO+, N+, O+, e(-)) and 48 chemical reactions of high-temperature air are considered. The thermal nonequilibrium is expressed by introducing an 8 temperature model composed of translational temperature, rotational and vibrational temperatures for N-2, O-2, NO, and electron temperature. The coupling of a rotation, vibration and dissociation (CRVD) model was incorporated to take sufficiently into account the rotational nonequilibrium. The calculations were conducted for the same conditions as the experimental ones. From the calculated flow properties, emission spectra were re-constructed using the code for computing spectra of high temperature air "SPRADIAN". Furthermore, rotational and vibrational temperatures of NO gamma(0,1) were determined from a curve fitting method and compared with the computed results. [References: 21]
机译:本文描述了在空气中强烈冲击波后旋转非平衡现象的未知特征的实验和数值研究。使用以氦气作为驱动气,以空气作为驱动(测试)气的活塞驱动冲击管进行实验,该活塞驱动冲击管作为两级冲击管运行。在实验中,测量了NO的发射光谱,以评估强冲击波后的旋转温度。数值计算使用由本作者小组开发的强烈冲击波背后的热和化学非平衡流的计算代码,其中11种化学物质(N-2,O-2,NO,N,O,N-2(+ ),O-2(+),NO +,N +,O +,e(-))和48个高温空气的化学反应。通过引入一个8温度模型来表示热非平衡,该8温度模型由平移温度,N-2,O-2,NO和电子温度的旋转和振动温度组成。结合了旋转,振动和解离(CRVD)模型,以充分考虑到旋转不平衡。在与实验条件相同的条件下进行计算。根据计算出的流动特性,使用用于计算高温空气“ SPRADIAN”的光谱的代码重建发射光谱。此外,通过曲线拟合方法确定了NO gamma(0,1)的旋转和振动温度,并将其与计算结果进行了比较。 [参考:21]

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