We study the optimal design problem of finding the minimal energy configuration for a
mixture of two conducting materials with a perimeter penalization of the unknown domain …

We study a class of variational problems involving both bulk and interface energies. The
bulk energy is of Dirichlet type albeit of very general form allowing the dependence from the …

We establish an"-regularity result for almost-minimizers of a class of variational problems
involving both bulk and interface energies. The bulk energy is of Dirichlet type. The surface …

We introduce models for static and quasi-static damage in elastic materials, based on a
strain threshold, and then investigate the relationship between these threshold models and …

We study a free interface problem of finding the optimal energy configuration for mixtures of
two conducting materials with an additional perimeter penalization of the interface. We …

We study the regularity of the interface for optimal energy configurations of functionals
involving bulk energies with an additional perimeter penalization of the interface. Here we …

We prove a regularity result for minimal configurations of variational problems involving both
bulk and surface energies in some bounded open region\varOmega ⊆ R^ n Ω⊆ R n. We …

Regularity results for equilibrium configurations of variational problems involving both bulk
and surface energies are established. The bulk energy densities are uniformly strictly …

Regularity results for minimal configurations of variational problems involving both bulk and
surface energies and subject to a volume constraint are established. The bulk energies are …

We consider the unit ball Ω⊂ RN (N≥ 2) filled with two materials with different
conductivities. We perform shape derivatives up to the second order to find out precise …