works on

From the 1 of 6 linked papers with an AI index.

activity
20242026
collaborators

6 papers

math.FA2026

A slicing approach to stress-strain duality

Virginia De Cicco, Giovanni Scilla

The classical Kohn-Temam stress-strain pairing for symmetric tensors and is typically formulated under summability assumptions on the…

math.FA2026

Gauss-Green formulas for divergence measure tensor fields on rough domains

Virginia De Cicco, Giovanni Scilla

The paper defines a pairing between bounded tensor fields with divergence measure and BV vector functions, introduces a notion of normal trace on rectifiable sets, and proves Gauss…

math.FA2026

On the divergence of the composition of irregular fields with BV functions

Graziano Crasta, Virginia De Cicco, Annalisa Malusa

We introduce a family of (nonlinear) pairing measures that ensure the validity of the divergence rule for composite functions , where $\boldsymbol{B}(\cdot,…

math.FA2026

Beyond : new pairings and Gauss-Green formulas for measure fields with divergence measure

Giovanni Eugenio Comi, Virginia De Cicco, Giovanni Scilla

A new notion of pairing between measure vector fields with divergence measure and scalar functions, which are not required to be weakly differentiable, is introduced. In particular…

math.AP2025

Minimization of Degenerate Nonlinear Functionals under Radial Symmetry

Valeria Chiadò Piat, Virginia De Cicco, Anderson Melchor Hernandez

In this work, we study the minimization of nonlinear functionals in dimension that depend on a degenerate radial weight . Our goal is to prove the existence of minimiz…

math.AP2024

Relaxation for a degenerate functional with linear growth in the onedimensional case

Valeria Chiadò Piat, Virginia De Cicco, Anderson Melchor Hernandez

In this work, we study the relaxation of a degenerate functional with linear growth, depending on a weight that does not exhibit doubling or Muckenhoupt-type conditions. In ord…