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A general setting for halo theory

机译:光环理论的一般设置

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摘要

We describe a general framework for systematically treating halos due to refraction in preferentially oriented ice wedges, and we construct an atlas of such halos. Initially we are constrained neither by the interfacial angles nor the orientations of real ice crystals. Instead we consider "all possible" refraction halos. We therefore make no assumption regarding the wedge angle and only a weak assumption regarding the allowable wedge orientations. The atlas is thus a general collection of refraction halos, which includes known halos as a small subset. Each halo in the atlas is characterized by four parameters: the wedge angle, the sun elevation, the zenith angle of the spin vector, and the spin vector expressed in the wedge frame. Not only do the parameter values for a halo permit calculation of the hal0 shape, they also give much information about the halo without extensive calculation, so that often a crude estimate of the halo's appearance is possible merely from inspection of its parameters. As a result the theory reveals order in what seems initially to be a staggering variety of halo shapes, and, in particular, it explains why halos look the way they do. Having constructed and studied the atlas, we then see where real or conceivable refraction halos, arising in specific crystal shapes and crystal orientations, fit into the atlas. Although our main goal is to understand halos arising in pyramidal crystals, the results also clarify and unify the classical halos arising in hexagonal prismatic crystals. # 1998 Optical Society of America
机译:我们描述了系统处理因优先定向的冰楔折射引起的光晕的一般框架,并构建了此类光晕的地图集。最初,我们既不受界面角的限制,也不受实际冰晶取向的限制。相反,我们考虑“所有可能的”折射光晕。因此,我们不做关于楔角的假设,而只做关于允许的楔子取向的弱假设。因此,地图集是折射光环的一般集合,其中包括已知的光环作为小子集。地图集中的每个光晕都有四个参数:楔形角,太阳高度,自旋矢量的天顶角和在楔形框架中表示的自旋矢量。光环的参数值不仅允许计算hal0形状,而且无需大量计算即可提供许多有关光环的信息,因此通常仅通过检查其参数即可对光环的外观进行粗略估计。结果,该理论揭示了最初看起来是惊人的各种光环形状的顺序,尤其是它解释了光环为何看起来像它们那样。在构建和研究了地图集之后,我们将看到在特定的晶体形状和晶体取向中出现的真实或可以想到的折射光晕适合该地图集的位置。尽管我们的主要目标是了解金字塔晶体中产生的光环,但结果也澄清并统一了六角棱柱形晶体中产生的经典光环。 #1998美国眼镜学会

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