2 problems

Let $f^\dagger$ range over functions in a bounded-variation unit ball, and let $\mathcal{GMS}_{f,\varepsilon,n}$ be the graph Mumford–Shah functional defined in the source's equati…

Let $\Omega\subset\mathbb{R}^d$ be a domain and let $MS$ denote the Mumford–Shah functional … where $u\in SBV(\Omega)$, $\nabla u$ is the absolutely continuous part of its gradient…