EOSAM 2025
Open Access

Figure 1

Figure 1 Refer to the following caption and surrounding text.

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The paraxially traced marginal ray (thick line) has before the first surface of the group of L lenses the angle u 1 = α   Mathematical equation: $ {u}_1={\alpha }\enspace $with the optical axis and after the last surface the angle u 2 L + 1 = β Mathematical equation: $ {u}_{2L+1}=\beta $. The refractive index before surface k is n k Mathematical equation: $ {n}_k$, after the surface it is n k + 1   Mathematical equation: $ {n}_{k+1}\enspace $.The surface numbering for the marginal ray angles u k   Mathematical equation: $ {u}_k\enspace $is the same. Inside each lens (i.e. for even k values) the refractive index is n, as shown here for the first lens (m=1) with surfaces 1 and 2. Outside the lenses we have n 1 = n 3 = . . . = n 2 L + 1 = 1 Mathematical equation: $ {n}_1={n}_3=\thinspace...\thinspace={n}_{2L+1}=1$. In this figure, the L lenses of interest form the entire optical system, but the same notation is used when these lenses are part of a larger system. The planes of the object, image, entrance pupil and exit pupil are denoted by O, I, EP and XP respectively. In the thin-lens approximation, all axial distances between surfaces 1 and 2L will be set equal to zero in the aberration formulas.

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