As documented in the literature, a polyp typically has a nodular appearance in fundus ICGA images. Inspired by this diagnostic criteria, we proposed a novel feature, called spatial mean and variance, to reflect how intensity changes in a ring-shaped area. These spatial features were defined on a circular region centered at each pixel location.
Figure 2 shows an example of a central pixel
gc and its neighboring pixels {
g0,
g1 …
gP-1}, which are uniformly sampled from a circle with radius
R. We used first- and second-order statistics (i.e., mean and variance) to encode information contained in this ring-shaped region. Formally, given a pixel
gc on the image captured at time
tn, we computed the mean (denoted by
) and variance (denoted by
) from a set of
P points on a circle of radius
R. One can adjust the resolution of these spatial features using the parameter
R, whereas the quantization in the angular space is determined by
P. In our experiments, we set
R = 1, 2 … 20 and
P = 8
R. Thus, at each fixed time point
tn, we can generate 20 spatial means and 20 spatial variances from 20 circles with various radii. Since there were five different time points, we totally had 100 spatial means and 100 spatial variances. This would create a huge pool of potentially useful features. In this study, we used the AdaBoost algorithm to evaluate the importance of individual features and found the most discriminative ones among them.