K. Zemas:
Geometric rigidity estimates for isometric and conformal maps from $\mathbb{S}^{n1}$ to $\mathbb{R}^n$
(Ph.D. Thesis) 2020

S. Luckhaus, K. Zemas:
Rigidity estimates for isometric and conformal maps from $\mathbb{S}^{n-1}$ to $\mathbb{R}^n$
Inventiones mathematicae Vol. 230, N. Issue 1, p. 375-461, 2022

J. Hirsch, K. Zemas:
A note on a rigidity estimate for degree $\pm 1$  conformal maps on $\mathbb{S}^2$
Bulletin of the London Mathematical Society Vol. 54, Issue 1, p. 256-263, 2022

M. Friedrich, L. Kreutz, K. Zemas:
From atomistic systems to linearized continuum models for elastic materials with voids
Nonlinearity Vol. 36, N. 1, p. 50, 2022

L. Scardia, K. Zemas, C. I. Zeppieri:
Homogenisation of nonlinear Dirichlet problems in randomly perforated domains under minimal assumptions on the size of perforations
(Submitted Paper) 2023

A. Guerra, X. Lamy, K. Zemas:
Optimal Quantitative Stability of the Möbius group of the sphere in all dimensions
(Submitted Paper) 2023

A. Tribuzio, K. Zemas:
Energy barriers for boundary nucleation in a two-well model without gauge invariances
(Preprint) 2024

M. Friedrich, L. Kreutz, K. Zemas:
Derivation of effective theories for thin 3D nonlinearly elastic rods with voids
Math. Models Methods Appl. Sci. (M3AS) Vol. 34, N. 04, p. 723-777, 2024

A. Guerra, X. Lamy, K. Zemas:
Sharp quantitative stability of the Möbius group among sphere-valued maps in arbitrary dimension
Trans. Amer. Math. Soc. (Accepted Paper) p. 23 pages, 2024

M. Friedrich, L. Kreutz, K. Zemas:
Geometric rigidity in variable domains and derivation of linearized models for elastic materials with free surfaces
Ann. Inst. H. Poincaré Anal. Non Linéaire (C) (Accepted Paper) p. 51, 2024