It is a long-standing challenge to predict the thermo-mechanically coupled behaviors of
initially stressed soft elastomers since most of the existing theories ignore the influences of …

We present a mesoscale description of deformations and defects in thin, flexible sheets with
crystalline order, tackling the interplay between in-plane elasticity, out-of-plane deformation …

This work presents a general unified theory for coupled nonlinear elastic and inelastic
deformations of curved thin shells. The coupling is based on a multiplicative decomposition …

The morphological response of two-dimensional curved elastic sheets to an isolated defect
(dislocation/disclination) is investigated within the framework of Föppl–von Kármán shallow …

The problem of large strains of shells of revolution containing disclinations is studied based
on the 6‐parameter nonlinear theory of elastic shells known as the Cosserat model. The …

A general framework is developed to study the deformation and stress response in Föppl–
von Kármán shallow shells for a given distribution of defects, such as dislocations …

We study deformation and defects in thin, flexible sheets with crystalline order using a
coarse-grained Phase-Field Crystal (PFC) model. The PFC model describes crystals at …

The non-homogeneous Föppl-von Kármán equations for growing thin elastic shallow shells
are revisited by deriving the inhomogeneity source terms directly from the non-metricity …

We investigate geometry and mechanics of the buckled orthotropic von Kármán elastic plate,
with free boundary condition, in the presence of an isolated positive, or negative …

A theory of nonlinear deformation of the elastic Cosserat shells with continuously distributed
dislocations and disclinations is formulated. Displacements, rotations, and strains are …