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Paraxial optics of astigmatic systems: relations between the wavefront and the ray picture approaches.

机译:散光系统的近轴光学器件:波前与射线图像方法之间的关系。

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PURPOSE: The paraxial propagation of astigmatic wavefronts through astigmatic optical systems can be described by the augmented step-along method (ASAM). Its equivalence to the linear ray optics approach is considered in detail. METHODS: The ASAM is exploited to derive paraxial ray paths through a general coaxial astigmatic system. RESULTS: Starting from the information inherent in the ASAM all 2x2 submatrices rendering the general 4x4 transference of linear optics can be generated. This proves the complete equivalence of both approaches. Additionally, we show that the symplectic relations are automatically obeyed in the ASAM. CONCLUSIONS: The ASAM offers a complete alternative to describe the paraxial optics of astigmatic optical systems. According to the ASAM, an optical system is fully characterized by the back vertex vergence and the angular magnification matrix. Hence, a complete description of the paraxial optics of an eye should not only report the state of refraction but the angular magnification matrix as well, although it is not yet very common. The magnification matrix might be important in cases of anisometropia or the design of progressive addition lenses. Yet, a simple clinical procedure to determine the angular magnification matrix is missing.
机译:目的:散光波阵面通过像散光学系统的近轴传播可以用增强逐步方法(ASAM)来描述。详细考虑了它与线性射线光学方法的等效性。方法:利用ASAM通过普通的同轴散光系统获得近轴射线路径。结果:从ASAM固有的信息开始,可以生成渲染线性光学器件一般4x4传输的所有2x2子矩阵。这证明了这两种方法的完全等效。此外,我们表明辛关系在ASAM中自动服从。结论:ASAM提供了描述像散光学系统近轴光学器件的完整替代方案。根据ASAM的规定,光学系统的特征完全在于后顶点的散度和角度放大矩阵。因此,对眼睛近轴光学器件的完整描述不仅应该报告折射状态,而且还应该报告角放大率矩阵,尽管它还不是很常见。放大倍数在屈光参差或渐进镜片的设计中可能很重要。然而,缺少确定角放大率矩阵的简单临床程序。

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