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Considering the pupil coordinate of aberration theory from the view point of the sine condition in the presence of spherical aberration

机译:从存在球面像差的正弦条件的角度考虑像差理论的光瞳坐标

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Considering the sine condition or the physical meaning of imaging, pupil coordinate should be defined by direction cosine of ray. Using the pupil coordinate defined by the direction cosine of ray, Marx and the author had derived the sine condition in the presence of spherical aberration independently. Also we had confirmed its validity by practical lens designing. On the other hand, in order to deal with the object imaging and pupil imaging equivalently, conventional aberration theory (theory of image error) uses the pupil coordinate defined by the cross point between the ray and the tangential pupil plane. However, by using this pupil coordinate, Focke had deduced the wrong result that there exists no spherical aberration when the isoplanatic condition is fulfilled (when coma aberration does not exist). Therefore one might think that the conventional aberration theory has less meaning. However, in this paper, we find that there can exist 3rd order spherical aberration with no 3rd order coma aberration even when we use the conventional aberration theory. Namely the conventional aberration theory is effective at least for 3-rd order aberration from the viewpoint of the sine condition.
机译:考虑到正弦条件或成像的物理含义,应通过射线的方向余弦定义瞳孔坐标。马克思和作者利用射线方向余弦定义的瞳孔坐标,独立导出了球差存在时的正弦条件。我们还通过实际的镜片设计证实了其有效性。另一方面,为了等效地处理对象成像和瞳孔成像,常规像差理论(图像误差理论)使用由射线和切向瞳孔平面之间的交叉点定义的瞳孔坐标。但是,通过使用该瞳孔坐标,Focke得出了错误的结果,即在满足等平面条件时(不存在彗形像差时)不存在球面像差。因此,人们可能会认为传统的像差理论意义不大。然而,在本文中,我们发现即使使用传统的像差理论,也可以存在没有三阶彗形像差的三阶球面像差。即,从正弦条件的观点来看,常规像差理论至少对于三阶像差有效。

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