\(\Gamma\)-convergence and numerical analysis: An application to the minimal partition problem
The authors investigate minimization of a convex functional. Their technique is to add a regularization term of the form \(\varepsilon| Du|^ 2\) to the functional, and to investigate the behavior of the solution as \(\varepsilon\downarrow 0\). They apply their technique to the minimal partition problem and present some numerical results to demonstrate its effectiveness.
scientific article; zbMATH DE number 60234