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Integral localized approximation in generalized Lorenz-Mie theory

机译:广义Lorenz-Mie理论中的积分局部逼近

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The generalized Lorenz-Mie theory deals with the interaction between spheres and arbitrarily shaped illuminating beams. An efficient use of the theory requires efficient evaluation of the so-called beam-shape coefficients involved in the description of the illuminating beam. A less time-consuming method of evaluation relies on the localized approximation. However, it lacks flexibility when the description of the illuminating beam is modified. We present a new version of this method, called the integral localized approximation, that exhibits the desired property of flexibility. (C) 1998 Optical Society of America. [References: 21]
机译:广义的Lorenz-Mie理论处理球体与任意形状的照明光束之间的相互作用。有效地利用该理论需要对照明光束的描述中所涉及的所谓光束形状系数进行有效评估。较少耗时的评估方法依赖于局部近似。然而,当修改照明光束的描述时,它缺乏灵活性。我们提出了这种方法的新版本,称为积分局部逼近,它表现出所需的灵活性。 (C)1998年美国眼镜学会。 [参考:21]

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