Ophthalmic ultrasonography uses the reflection or echoes of high frequency sound waves to define the outlines of ocular and orbital structures.
Ultrasonography also aids the physician in detecting the presence of abnormalities such as tumours and determining their size, composition and position with in the eye.
Ultra sound procedures are divided into two types:
- A-Scan ultrasonography
- B-Scan ultrasonography
It is a one dimensional display, where echoes are depicted as vertical deflections from a baseline. The strength of an echo is indicated by the amplitude (height) of the spike.
A-scan biometry is also called axial length measurement, or simply “A-scan" or "A's". This measurement is combined with keratometry ("A's and K's") in a formula to determine the power of the intraocular lens that replaces the natural lens removed from the eye during cataract surgery.
The A-scan probe projects a thin sound beam that travels through liquid or tissue. When the A-scan beam is projected into the phakic (natural lens) eye it travels through the aqueous humor and encounters a dissimilar substance in the anterior lens surface causing a spike.
Strong reflections also occur as the sound beam encounters the posterior lens surface and the retina. Spikes representing these reflections appear at their corresponding positions along the baseline. The first spike represents the probe tip as it comes into contact with the cornea.
The optical axis of the eye is the distance from the corneal apex to the fovea. This is also the longest cornea-to-retina distance in the normal eye.
The A-scan probe must come into contact with the cornea, either directly or through a liquid. If a corneal-contact method is used, there is a danger of the probe putting too much pressure on the cornea, causing the cornea to compress, which results in an artificial shortening of the axial eye length.
This is a potential source of significant error. A .4mm compression error can result in a 1 diopter error in the calculated IOL power.
Ultrasound travels at different speeds through materials of different densities. Ultrasound travel at high speeds through water and materials containing high water content.
The following are the speeds of ultrasound through the structures of the eye:
Cornea - 1640 m/s (meters per second)
Aqueous - 1532 m/s
Normal lens - 1640 m/s
Cataractous lens - 1629 m/s
Vitreous - 1532 m/s
In A-scan biometry, one thin and parallel sound beam is emitted from the probe tip at a given frequency of approximately 10 MHz. An echo bounces back into the probe tip as the sound beam strikes each interface. An interface is the junction between any two media of different densities and velocities, which, in the eye, include the anterior corneal surface, the aqueous/anterior lens surface, the posterior lens capsule/anterior vitreous, the posterior vitreous/retinal surface, and the choroid/anterior scleral surface.
Biometry essentially consists of a keratometric reading (K) together with an ultra sonic measurement of axial length (AL) of the eye, perhaps with anterior chamber depth (ACD). Biometric information is fed into the variety of formula to calculate the IOL power. Formulae can be broadly divided into two groups.
- Theoretical formulae
- Regression formulae
Various theoretical formulae derived from the geometric optics as applied to the schematic eyes using theoretical constants have been developed to calculate the power of IOL required for post operative emmetropia. These formulae are based on 3 variables
- The axial length of eye ball (AL)
- Keratometric reading (K)
- The estimated post operative AC depth (ACD)
P = 1336(4r-d) / (a-d) (4r – d)
P = IOL power in diopters
r = corneal radius in mm
a = axial length in mm
d = assumed post operative anterior chamber depth + corneal thickness
These formulae are based on regression analysis of the post operative results of implant power using variables of corneal power and axial length. A number of regression formulas are available. The commonly used are the SRK formula and its modification.
P = A – (2.5 L – 0.9 K)
P = IOL power
A = Constant specific for each lens
L = Axial length
K = Average keratometry in diopters
It was introduced by Sanders, Retzlaff and Kraft based on the regression analysis taking into account the retrospective computer analysis of a large number of post operative refractions.
P = A –( 2.5 L – 0.9 K )
But A is modified on the basis of the axial length
If L is <20mm: A +3.0
If L is 20 – 20.99: A+2.0
If L is 21 – 21.99 = A + 1
If L is 22 – 24.5 = A
If L is > 24.5 = A – 0.50
- It is a regression formula empirically optimized for post operative anterior chamber depth, retinal thickness, and corneal refractive index
- This combines the advantages of both the theoretical and empirical analysis. This formula seems to be significantly more accurate for extremely long eyes
Keratometry is the measurement of a patient’s central corneal curvature. It provides an objective, quantitative measurement of corneal astigmatism, measuring the curvature. Keratometry is also helpful in determining the appropriate fitting of contact lens. The measurement of the curvature of the anterior corneal surface is done by using the first Purkinje image.
Kerotometry determines corneal curvature by measuring the size of a reflected “mire”. Doubling of image avoids problems from eye movements. Radius scale is determined and diopter scale is derived from the radius using the formula for surface power D= (n-l)/r,where n=1.3375, the “standardized” refractive index for the cornea. Keratometer measures only the central 3mm of the corneal diameter.
It measures the size of image reflected from corneal surface, because cornea acts as convex mirror. When an object is in front of the cornea a virtual image is seen inside the convex mirror (cornea). The size of the image depends on,
1. The distance of the object and
2. The curvature of the cornea
For a fixed distance of the object the size of the image depends on the curvature of the cornea. Similarly for a given size of the image distance of the object is different depending on the curvature of the cornea.
The object used is an illuminated circle with plus and minus images as shown in figure (fig 10.1 and 10.2). The two prisms inside the instrument give two additional images one displaced horizontally and another displaced vertically. Three images are seen as in figure while taking the reading the pluses and minuses coincide.
Example:
OD 42.50 at 180/ 43.50 at 90; 1.0D WR,MCAR
OS 47.37 at 180/ 41.37 at 90; 6.0D AR, Mires distorted
OD 41.75 at 180 / 43.75 at 70; 2.0D irregular astig; mires distorted
OS 43.12 at 135 / 41.87 at 45; 1.25D OBI; MCAR
OD 42.00/43.00 at 90; 1.0D WR MCAR
OS 42.00/42.00 at 90; sphere MCAR
(Meridian are expected to be 90 degree apart; therefore if only the meridian is recording the position of the other can be assumed to be 90 degrees away)
To obtain proper focus, rotate the focus knob until the bottom-right circles converge to form a fused image.(fig 10.7)
To locate the proper axis, rotate the keratometer until the pluses between the two bottom circles are in the same plane.(fig 10.8)
AR
WR
MCAR
MIAD
‘A’ scan A is ----