1980
DOI: 10.1117/12.959104
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Design Of A Gradient Index Binocular Objective

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Cited by 4 publications
(5 citation statements)
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“…Knowledge of the chromatic properties of GRIN can help to inform and drive material research and development. McLaughlin and Ryan‐Howard used the Abbe V number and partial dispersion coefficient to define GRIN dispersion 42–44 : VGRINbadbreak=normalΔncnormalΔnsnormalΔnl,$$\begin{equation}{V_{GRIN}} = \frac{{\Delta {n_c}}}{{\Delta {n_s} - \Delta {n_l}}},\end{equation}$$and pGRINbadbreak=normalΔncnormalΔnlnormalΔnsnormalΔnl,$$\begin{equation}{p_{GRIN}} = \frac{{\Delta {n_c} - \Delta {n_l}}}{{\Delta {n_s} - \Delta {n_l}}},\end{equation}$$where Δ n is the change in the RI. Figure 7A shows the Δ n values of different composite glasses at 1.7–15 µm.…”
Section: Resultsmentioning
confidence: 99%
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“…Knowledge of the chromatic properties of GRIN can help to inform and drive material research and development. McLaughlin and Ryan‐Howard used the Abbe V number and partial dispersion coefficient to define GRIN dispersion 42–44 : VGRINbadbreak=normalΔncnormalΔnsnormalΔnl,$$\begin{equation}{V_{GRIN}} = \frac{{\Delta {n_c}}}{{\Delta {n_s} - \Delta {n_l}}},\end{equation}$$and pGRINbadbreak=normalΔncnormalΔnlnormalΔnsnormalΔnl,$$\begin{equation}{p_{GRIN}} = \frac{{\Delta {n_c} - \Delta {n_l}}}{{\Delta {n_s} - \Delta {n_l}}},\end{equation}$$where Δ n is the change in the RI. Figure 7A shows the Δ n values of different composite glasses at 1.7–15 µm.…”
Section: Resultsmentioning
confidence: 99%
“…Knowledge of the chromatic properties of GRIN can help to inform and drive material research and development. McLaughlin and Ryan-Howard used the Abbe V number and partial dispersion coefficient to define GRIN dispersion [42][43][44] :…”
Section: Wavelength (µM)mentioning
confidence: 99%
“…For determining the explicit form of the quantities d l u 0 and d l h 0 , note that keeping only first-order terms in d l means that d l can be regarded as a differential operator. Thus differentiating transfer equations (7) shows that d l u 0 and d l h 0 can be written as sums of three groups of terms,…”
Section: Chromatic Paraxial Aberration Coefficientsmentioning
confidence: 99%
“…In this section it will be shown that in a suitably defined thin-lens approximation, the results derived above lead for the total chromatic aberrations of RGRIN lenses to the same expressions as those that are well-known from the literature. 7 For homogeneous optical systems, thin-lens formulas for paraxial quantities and Seidel and chromatic aberrations are obtained by setting the lens thickness equal to zero in the exact formulas. For RGRIN lenses this approach is not adequate, because in this way the contributions stemming from transfer through the gradient medium would be lost.…”
Section: Thin-lens Approximationmentioning
confidence: 99%
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