Overview
Loss or reduction in corneal transparency occurs from a variety of causes, including edema resulting from diseases such as Fuchsā dystrophy and bullous keratopathy, scarring resulting from wound healing, haze following photorefractive keratectomy, and certain metabolic diseases such as corneal macular dystrophy. The intent of this chapter is to review the present understanding of mechanisms or structural alterations that cause loss of corneal transparency. Transparency loss resulting from edema, scarring, and photorefractive keratectomy will be emphasized.
Understanding the mechanisms of transparency loss requires understanding the structural bases of corneal transparency itself. Because the cornea does not absorb light in the visible portion of the electromagnetic spectrum, its transparency is the result of minimal light scattering.1,2 Visible light is an electromagnetic wave with wavelengths between 400 and 700 nm. Light scattering results when an incident light wave encounters fluctuations in the refractive index of a material. These fluctuations cause some of the light to be redirected from the incident direction, thus reducing the irradiance in the forward direction. The transmissivity, FT, is defined as:
where I(t) is the irradiance of the light transmitted through a scattering material of thickness t (e.g., the cornea), I0 is the irradiance of the incident light, and Ī±scat is the extinction coefficient due to scattering.3,4 As will be shown in the remainder of this chapter, the quantity Ī±scat provides significant information on the nature of the structural features responsible for the scattering.
Collagen fibrils, which lie parallel to one another within the lamellae of the corneal stroma, have a somewhat larger refractive index than the optically homogeneous ground substance surrounding them. Thus they scatter light. In fact, because they are so numerous they would scatter approximately 60% of an incident beam of light having a wavelength of 500 nm if they were randomly arranged like gas molecules and therefore scattered independently of one another (i.e., FT would be 0.40).1,5 A normal cornea scatters only about 5% of 500 nm light1; thus transparency theories seek to explain why the scattering is so small (Box 1.1). The key is that destructive interference among the scattered fields, which arises because the fibrils possess a certain degree of spatial ordering about one another, reduces the scattering that would otherwise occur. Indeed, Mauriceās lattice theory of transparency postulated that the fibrils within the stromal lamellae are arranged in a perfect hexagonal lattice. Because their spacing (which is approximately 60 nm) is less than the wavelength of visible light, Bragg scattering cannot occur and such an arrangement leads to perfect transparency.5 Obviously the corneal stroma is not perfectly transparent. If it were, it could not be visualized in the slit-lamp microscope. Although scattering from keratocytes could be used to explain visibility in the slit lamp, all present evidence suggests that they are not a significant source of scattering in normal cornea except under the specialized condition of specular scattering that occurs in confocal images or in the slit lamp when the incident and viewing directions are configured to make equal angles with the surface normal.1,2,6,7 Additionally, transmission electron micrographs (TEM) of the normal stroma do not depict a perfect lattice arrangement (Figure 1.1). Thus, as described in the remainder of this section, investigators have built on the Maurice model by relaxing the condition of perfect crystalline order.
Box 1.1 Characteristics of light scattering in normal cornea
ā¢ The matrix of collagen fibrils is the major source of light scattering in normal cornea
ā¢ Keratocytes are not a significant source of scattering in normal cornea except under the specialized condition of specular scattering
ā¢ Measurements of how the total scattering cross-section depends on light wavelength can be used to distinguish between the various transparency theories
Scattering from an array of parallel cylindrical collagen fibrils is characterized by a quantity Ļt(Ī»), called the total scattering cross-section. It is equal to Ļ0t(Ī»)ĻtN(Ī»), where Ļ0t(Ī») is the total scattering cross-section per unit length of an isolated fibril, ĻtN(Ī») is the interference factor, and Ī» is the wavelength of light in the stroma.8 The total scattering cross-section per unit length of an isolated fibril, Ļ0t(Ī»), depends on the fourth power of fibril radius and the ratio of the fibril index of refraction to that of its surroundings and its wavelength dependence is inverse cubic (i.e., Ļ0t(Ī») ~ 1/Ī»3).3,4 The interference factor, ĻtN(Ī»), is the subject of all modern transparency theories.5,9-12 These have been reviewed extensively elsewhere and will not be discussed in detail here.1,2,13 The value of the interference factor varies between zero (for Mauriceās perfect lattice theory) and one (for fibrils with random positions ā the independent scattering result discussed above). In order to agree with experimental values of transmissivity, its value is about 0.1 at a wavelength of 500 nm (Box 1.2).
Box 1.2 Factors underlying corneal transparency
Corneal transparency is due to three major factors:1,2,13
ā¢ Individual fibrils are ineffective scatterers because of their small diameter and their refractive index is relatively close to the surrounding ground substance (the ratio is ~ 1.04)
ā¢ Destructive interference among the ...