Investigative Ophthalmology & Visual Science Cover Image for Volume 65, Issue 7
June 2024
Volume 65, Issue 7
Open Access
ARVO Annual Meeting Abstract  |   June 2024
Can we model keratoconus’ growth?
Author Affiliations & Notes
  • Benedetta Fantaci
    Instituto de Investigación en Ingeniería de Aragón (I3A), Universidad de Zaragoza, Zaragoza, Spain
  • Begoña Calvo
    Instituto de Investigación en Ingeniería de Aragón (I3A), Universidad de Zaragoza, Zaragoza, Spain
    Centro de Investigacion Biomedica en red en Bioingenieria Biomateriales y Nanomedicina, Zaragoza, Spain
  • Jose Felix Rodriguez Matas
    Chemistry, Materials and Chemical Engineering Department “Giulio Natta”, Politecnico di Milano, Milan, Italy
  • Footnotes
    Commercial Relationships   Benedetta Fantaci None; Begoña Calvo None; Jose Felix Rodriguez Matas None
  • Footnotes
    Support  Marie Skłodowska-Curie grant agreement No 956720
Investigative Ophthalmology & Visual Science June 2024, Vol.65, 2057. doi:
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      Benedetta Fantaci, Begoña Calvo, Jose Felix Rodriguez Matas; Can we model keratoconus’ growth?. Invest. Ophthalmol. Vis. Sci. 2024;65(7):2057.

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      © ARVO (1962-2015); The Authors (2016-present)

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Abstract

Purpose : Keratoconus is a bilateral disease, characterized by steepening and thinning of corneal tissue, which alters its mechanical properties. Etiology and development of this pathology are still not clear, even if its histopathology has been described in literature. We developed a finite-element strain-driven keratoconus growth model, based on non-linear elastoplastic formulation, to establish the growth process, and we conducted a material sensitivity analysis, to see how the matrix, the collagen fibers and their orientation could affect the growth.

Methods : An average corneal model was built, an intraocular pressure of 15 mmHg was applied to the posterior corneal surface and the corneal base was fixed. A strain-driven law was defined as φ = λe - λcrit, where λcrit is the maximum principal strain at model’s pressurization and λe is the strain when the degradation and growth of the corneal tissue start. When φ>0, in-plane growth starts following the law: Fgt = Fgt-1 + K+((Fg max - Fgt)/(Fg max - 1))γ *φ*dtime, where Fg is the growth component of the deformation gradient F=FeFg, composed also by an elastic (Fe) contribution, Fg max is the growth limit, K+ and γ are two constants for growth’s velocity and dtime is the time increment. To understand how each component of the corneal material model (Fig. 1) contributes to the growth, we set the material degradation of one component of the cornea i.e., matrix, fibers and fibers’ orientation, at time, by applying a Fg max ranging from 1.02 to 1.20.

Results : Fig. 1 shows the influence of the components on keratoconus’ growth. The degradation of the matrix causes an isotropic growth and, even for the low limit cases (1.02-1.04), a severe keratoconus develops (stages 3-4 according to Belin ABCD classification – Table 1). Both the degradation of fibers and the loss of fibers’ orientation cause an anisotropic growth, that appears to be more gradual, obtaining keratoconus’ stages from 1 to 4.

Conclusions : We developed a growth model able to reproduce different keratoconic shapes, depending on the severity of the case and on the degraded components, and we analyzed the influence of each material component on the growth. The interaction among different components will be studied on the same model, as different phenomena occur when keratoconus arises.

This abstract was presented at the 2024 ARVO Annual Meeting, held in Seattle, WA, May 5-9, 2024.

 

Fg in the corneal section of the models.

Fg in the corneal section of the models.

 

Sagittal Curvatures of the anterior and posterior surfaces (Km AS and Km PS), pachymetry and Belin ABCD classification of the cases.

Sagittal Curvatures of the anterior and posterior surfaces (Km AS and Km PS), pachymetry and Belin ABCD classification of the cases.

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