Ilaria Fragalà

Homogenization of Thin Structures by Two-Scale Method with Respect to Measures

To the aim of studying the homogenization of low-dimensional periodic structures, we identify each of them with a periodic positive measure

On some notions of tangent space to a measure

\mu

Second-order energies on thin structures: variational theory and non-local effects

on

Convergence of Sobolev spaces on varying manifolds

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On the characterization of some classes of proximally smooth sets

. We introduce a new notion of two-scale convergence for a sequence of functions

Optimal Thin Torsion Rods and Cheeger Sets

v_\e \in L ^p_{\me} (\O; \re ^d)

Counterexamples to Symmetry for Partially Overdetermined Elliptic Problems

, where

Optimal Design of Thin Plates by a Dimension Reduction for Linear Constrained Problems

\O

A SYMMETRY PROBLEM FOR THE INFINITY LAPLACIAN

is an open bounded subset of

Variational Theory of Weak Geometric Structures: The Measure Method and Its Applications

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