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20112026
most citedLine defects in the small elastic constant limit of a three-dimensional Landau-de Gennes model

33 citations · 82 across the 28 of their papers we have counts for

collaborators

34 papers

math.AP2026

Singular Limits for Three-Dimensional Global Minimizers of Ginzburg--Landau-Type Functionals: Uniform Estimates and Singular Sets

Giacomo Canevari, Haotong Fu, Wei Wang

We study the asymptotic behavior of global minimizers of a Ginzburg--Landau-type functional with general compact vacuum manifold on bounded domains in ,…

math.AP2026

The formation of gradient-driven singular structures of codimension one and two in two-dimensions: The case study of ferronematics. Part~{II}: Refined structure of the energy-concentration set

Giacomo Canevari, Federico Luigi Dipasquale, Bianca Stroffolini

In this paper, we continue our study, started in~\cite{CDS1}, of a two-dimensional variational model for ferronematics -- composite materials formed by dispersing magnetic nanopart…

math.FA2026

Topological point singularities of manifold-valued maps and approximability by smooth maps

Giacomo Canevari, Giandomenico Orlandi

Given a positive integer~, we consider -maps from a Euclidean domain of dimension into a closed Riemannian manifold $\NN$. The target manifold is required to sati…

math.AP2026

Asymptotics of Minimizers for Ginzburg--Landau-type Functionals in High Dimensions

Giacomo Canevari, Haotong Fu, Wei Wang

We investigate local minimizers of Ginzburg--Landau-type functionals in dimension that satisfy logarithmic energy bounds, assuming the potential has a vacuum manifold wit…

math.AP2026

Liftings of Sobolev maps into closed Riemannian manifolds via double coverings and minimal connections relative to planar sets, with an application to ferronematics

Giacomo Canevari, Federico Luigi Dipasquale, Bianca Stroffolini

We consider Sobolev maps from a planar domain into a closed Riemannian manifold and their BV liftings via a double covering of the target. We establish a sharp lower bound on the j…

math.AP2025

A not-so-strange term coming from somewhere

Giacomo Canevari, Kirill Cherednichenko, Arghir Zarnescu

We consider Laplace's equation in a periodically perforated domain with Robin boundary conditions on the holes, where the Robin coefficient is scaled proportionally to the inverse…