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. 2014 Nov 13;9(11):e109373.
doi: 10.1371/journal.pone.0109373. eCollection 2014.

Application of 3-dimensional printing technology to construct an eye model for fundus viewing study

Affiliations

Application of 3-dimensional printing technology to construct an eye model for fundus viewing study

Ping Xie et al. PLoS One. .

Abstract

Objective: To construct a life-sized eye model using the three-dimensional (3D) printing technology for fundus viewing study of the viewing system.

Methods: We devised our schematic model eye based on Navarro's eye and redesigned some parameters because of the change of the corneal material and the implantation of intraocular lenses (IOLs). Optical performance of our schematic model eye was compared with Navarro's schematic eye and other two reported physical model eyes using the ZEMAX optical design software. With computer aided design (CAD) software, we designed the 3D digital model of the main structure of the physical model eye, which was used for three-dimensional (3D) printing. Together with the main printed structure, polymethyl methacrylate(PMMA) aspherical cornea, variable iris, and IOLs were assembled to a physical eye model. Angle scale bars were glued from posterior to periphery of the retina. Then we fabricated other three physical models with different states of ammetropia. Optical parameters of these physical eye models were measured to verify the 3D printing accuracy.

Results: In on-axis calculations, our schematic model eye possessed similar size of spot diagram compared with Navarro's and Bakaraju's model eye, much smaller than Arianpour's model eye. Moreover, the spherical aberration of our schematic eye was much less than other three model eyes. While in off- axis simulation, it possessed a bit higher coma and similar astigmatism, field curvature and distortion. The MTF curves showed that all the model eyes diminished in resolution with increasing field of view, and the diminished tendency of resolution of our physical eye model was similar to the Navarro's eye. The measured parameters of our eye models with different status of ametropia were in line with the theoretical value.

Conclusions: The schematic eye model we designed can well simulate the optical performance of the human eye, and the fabricated physical one can be used as a tool in fundus range viewing research.

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Conflict of interest statement

Competing Interests: The authors have declared that no competing interests exist.

Figures

Figure 1
Figure 1. On-axis spot diagram and spherical aberration of four model eye in ZEMAX simulations.
In ZEMAX, the object point is set at an infinite distance from the model eye, the wavelength is 589.3 nm and the pupil diameter is 3 mm.
Figure 2
Figure 2. Aberrations of the four model eyes in ZEMAX.
The seidel coefficients of the coma, astigmatism, field curvature, and distortion of four model eyes at 0-degree, 5-degree, 10-degree, and 15-degree off-axis simulation in ZEMAX software. The object point is set at an infinite distance from the model eye, the wavelength is 589.3 nm and the pupil diameter is 3 mm.
Figure 3
Figure 3. On-axis modulation transfer function (MTF) curves of four model eyes in ZEMAX.
(wavelength: 589.3 nm; pupil diameter: 3 mm; T = tangential; S = sagittal).
Figure 4
Figure 4. 5-degree off-axis modulation transfer function (MTF) curves of four model eyes in ZEMAX.
(wavelength: 589.3 nm; pupil diameter: 3 mm; T = tangential; S = sagittal).
Figure 5
Figure 5. 10-degree off-axis modulation transfer function (MTF) curves of four model eyes in ZEMAX.
(wavelength: 589.3 nm; pupil diameter: 3 mm; T = tangential; S = sagittal).
Figure 6
Figure 6. 15-degree off-axis modulation transfer function (MTF) curves of four model eyes in ZEMAX.
(wavelength: 589.3 nm; pupil diameter: 3 mm; T = tangential; S = sagittal).
Figure 7
Figure 7. Fabrication and use of the physical eye model.
A: Schematic view of the cross-section of our physical model eye; B: two printed parts provided main structure of the physical model eye; C: use of the physical eye model for assessing the fundus range of the viewing system; D–F: pictures of the angle bars photographed under 128D lens, 60D lens, and 60D lens with model eye tilt; G–I: other three eye models printed and fabricated with different anterior chamber and total axial length.

References

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