activity
20122020
most citedSequential weak continuity of null Lagrangians at the boundary

1 citations · 1 across the 2 of their papers we have counts for

collaborators

6 papers

math-ph2020

Separately Global Solutions to Rate-Independent Processes in Large-Strain Inelasticity

Elisa Davoli, Martin Kružík, Petr Pelech

In this paper, we introduce the notion of separately global solutions for large-strain rate-independent systems, and we provide an existence result for a model describing bulk dama…

math.AP2020

Equilibrium for multiphase solids with Eulerian interfaces

Diego Grandi, Martin Kružík, Edoardo Mainini +1

We describe a general phase-field model for hyperelastic multiphase materials. The model features an elastic energy functional that depends on the phase-field variable and a surfac…

math.AP2020

Magnetoelastic thin films at large strains

Elisa Davoli, Martin Kružík, Paolo Piovano +1

Starting from the three-dimensional setting, we derive a limit model of a thin magnetoelastic film by means of Γ-convergence techniques. As magnetization vectors are defined on the…

math.AP2019

Gradient polyconvex material models and their numerical treatment

Martin Horák, Martin Kružík

Gradient polyconvex materials are nonsimple materials where we do not assume smoothness of the elastic strain but instead regularity of minors of the strain is required. This allow…

math.AP2019

Derivation of von Kármán plate theory in the framework of three-dimensional viscoelasticity

Manuel Friedrich, Martin Kružík

We apply a quasistatic nonlinear model for nonsimple viscoelastic materials at a finite-strain setting in the Kelvin's-Voigt's rheology to derive a viscoelastic plate model of von…

math.AP20121 cited

Sequential weak continuity of null Lagrangians at the boundary

Agnieszka Kalamajska, Stefan Kroemer, Martin Kruzik

We show weak* in measures on / weak- sequential continuity of , where is a null Lagrangian for , i…