activity
20242026
collaborators

11 papers

math.DG2026

Branch points and non-density for finite-bending isometric immersions of hyperbolic surfaces

Gilad Derfner, Raz Kupferman, Cy Maor

The space of -isometric immersions of a surface into arises naturally in the variational theory of thin elastic sheets: it is precisely the finite-bending c…

math.DG2026

Completeness of reparametrization-invariant Sobolev metrics on the space of surfaces

Martin Bauer, Cy Maor, Benedikt Wirth

We study reparametrization-invariant Sobolev-type Riemannian metrics on the space of immersed surfaces and establish conditions ensuring metric and geodesic completeness as well as…

math.AP2026

From Volterra dislocations to strain-gradient plasticity

Raz Kupferman, Cy Maor

We rigorously derive a strain-gradient model of plasticity as a -limit of continuum bodies containing finitely-many edge-dislocations (in two dimensions). The key difference fr…

math.AP2026

Rigorous analysis of shape transitions in frustrated elastic ribbons

Cy Maor, Maria Giovanna Mora

Ribbons are elastic bodies of thickness and width with (after appropriate nondimensionalization). Many ribbons in nature have a non-trivial internal geometry,…

math-ph2025

On material-uniform elastic bodies with disclinations and their homogenization

Cy Maor

In this note, we define material-uniform hyperelastic bodies (in the sense of Noll) containing discrete disclinations and dislocations, and study their properties. We show in a rig…

cond-mat.soft2025

Curvature Potential Formulation for Thin Elastic Sheets

Yael Cohen, Animesh Pandey, Yafei Zhang +2

Thin elastic sheets appear in systems ranging from graphene to biological membranes, where phenomena such as wrinkling, folding, and thermal fluctuations originate from geometric n…