Gregory Petrics joined the NVU-Johnson faculty in 2011. His doctoral research concerned the existence and examples of minimal surfaces in the roto-translation group equipped with a sub-Riemannian metric. In particular, he studied so-called “spanning” minimal surfaces that fill in “two-dimensional holes” in a given surface. Such spanning minimal surfaces can be interpreted as a disocclusion of an occluded image. Furthermore, the mathematics behind this technique is believed to model the process by which the human visual cortex (V1) disoccludes images.
When he isn’t teaching, Dr. Petrics enjoys skiing, biking, and photography.