A number of our pages use cookies to identify you when you sign-in to our site.
The cookie-related information is fully under our control. These cookies are not used for any purpose other than those described here. Unibo policy
By continuing to browse the site, or by clicking on “close”, you consent to the use of cookies.
We study a partial differential equation model that can be applied to perform image segmentation. We use a geometric differential operator including a forcing term. We study the existence and uniqueness of solutions, the shape of some radial solutions and we show that under a suitable choice of the forcing term the geometric equation has non trivial asymptotic states. We present an application of the model to the segmentation of vessels in CT scans
This presentation is part of Minisymposium “MS15 - Nonlinear Diffusion: Models, Extensions and Algorithms (2 parts)”
organized by: Ke Chen (University of Liverpool) , Joachim Weickert (Saarland University) , Xue-Cheng Tai (Hong Kong Baptist University) .