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Twin primary rainbows scattering by a liquid-filled capillary

机译:充满液体的毛细管使双主彩虹散射

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The twin primary rainbows scattered by a liquid-filled capillary are investigated with Debye theory and geometric optics. From the numerical simulations, a critical radius ratio of the core to the coating of the coated cylinder is proposed to judge the existence of the α and β supernumerary bows. When the ratio is less than or around the critical value, the α and β supernumerary bows disappear. On the premise that the α and β supernumerary bows exist, the β rainbow can always be detected. However, the α supernumerary bows sometimes submerge in the other scattering structure so that the α rainbow cannot be detected under this condition. Four frequency peaks in the angular frequency spectrum of the twin primary rainbows are investigated numerically. Furthermore the relationship between F_3 (the third frequency peak which is similar to the ripple frequency of the scattering by a homogeneous cylinder) and the external radius of the capillary is obtained. Experiments are carried out to verify the numerical works with capillary filled with deionized water.
机译:用Debye理论和几何光学研究了充液毛细管散射的双主彩虹。通过数值模拟,提出了芯与涂层圆柱体涂层的临界半径比,以判断α和β超弓的存在。当比率小于或等于临界值时,α和β多余的弓形消失。在存在α和β多余弓的前提下,始终可以检测到β彩虹。然而,α多余的弓有时浸没在其他散射结构中,使得在这种情况下不能检测到α彩虹。对双初级彩虹的角频谱中的四个频率峰值进行了数值研究。此外,获得F_3(与均质圆柱体的散射的波纹频率相似的第三频率峰值)与毛细管的外径之间的关系。进行实验以验证用去离子水填充的毛细管的数值功。

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