S. Conti

activity

20092026

most citedSymmetric div-quasiconvexity and the relaxation of static problems

11 citations · 14 across the 3 of their papers we have counts for

collaborators

4 papers

math.AP2026

Uniform $W^{2, m}$ approximation of almost isometric maps

Sergio Conti, Georg Dolzmann, Stefan Müller

This paper shows that an almost-isometric Sobolev map from a Lipschitz subset of an oriented manifold $M$ into another oriented manifold $N$ can be approximated by a map of class $…

math.AP2024

Optimal rigidity estimates for maps of a compact Riemannian manifold to itself

Sergio Conti, Georg Dolzmann, Stefan Müller

Let $M$ be a smooth, compact, connected, oriented Riemannian manifold, and let $ : M \to R^{d}$ be an isometric embedding. We show that a Sobolev map $f : M \to M$ which…

math.AP2019★ 11 cited

Symmetric div-quasiconvexity and the relaxation of static problems

Sergio Conti, Stefan Müller, Michael Ortiz

We consider problems of static equilibrium in which the primary unknown is the stress field and the solutions maximize a complementary energy subject to equilibrium constraints. A…

math.AP2009★ 3 cited

The div-curl lemma for sequences whose divergence and curl are compact in W^{-1,1}

Sergio Conti, Georg Dolzmann, Stefan Müller

It is shown that $u_{k} \cdot v_{k}$ converges weakly to $u \cdot v$ if $u_k\weakto u$ weakly in $L^{p}$ and $v_k\weakly v$ weakly in $L^{q}$ with $p, q \in (1, \infty)$ , $1/ p + 1/ q = 1$ , under t…

Uniform W2,m approximation of almost isometric maps

Optimal rigidity estimates for maps of a compact Riemannian manifold to itself

Symmetric div-quasiconvexity and the relaxation of static problems

The div-curl lemma for sequences whose divergence and curl are compact in W^{-1,1}

Uniform $W^{2, m}$ approximation of almost isometric maps