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8 476 (0,068s)

Výsledek výzkumu

Gradient polyconvex material models and their numerical treatment

Gradient polyconvex materials are nonsimple materials where we do not assume smoothness of the elastic strain but instead regularity of minors of the strain of second-grade materials.nWe describe a possible implementation of ...

Applied mathematics

  • 2020
  • Jimp
  • Odkaz
Výsledek výzkumu

A note on locking materials and gradient polyconvexity

the related energy functional gradient polyconvex. Thus, instead of considering second is not included in our model, gradient polyconvex functionals allow for an implicit uniformWe use gradient Young meas...

Pure mathematics

  • 2018
  • Jimp
  • Odkaz
Výsledek výzkumu

Gradient Polyconvexity in Evolutionary Models of Shape-Memory Alloys

We show the existence of an energetic solution to a model of shape-memory alloys in which the elastic energy is described by means of a gradient polyconvex functional. This allows us to show the existence of a solution based on weak...

Pure mathematics

  • 2020
  • Jimp
  • Odkaz
Výsledek výzkumu

Gradient Polyconvexity in Evolutionary Models of Shape-Memory Alloys

We show the existence of an energetic solution to a model of shape-memory alloys in which the elastic energy is described by means of a gradient polyconvex functional. This allows us to show the existence of a solution based on weak...

Applied mathematics

  • 2020
  • Jimp
  • Odkaz
Výsledek výzkumu

Elastoplasticity of gradient-polyconvex materials

We propose a model for rate-independent evolution in elastoplastic materials under external loading, which allows large strains. In the setting of strain-gradient plasticity with multiplicative decomposition of the deformation gradient

Applied mathematics

  • 2021
  • Jimp
  • Odkaz
Výsledek výzkumu

Crack Occurrence in Bodies with Gradient Polyconvex Energies

orientation. The energy considered is gradient polyconvex: it accounts for relative...

Applied mathematics

  • 2022
  • Jimp
  • Odkaz
Výsledek výzkumu

Gradient Polyconvexity and Modeling of Shape Memory Alloys

We show existence of an energetic solution to a model of shape memory alloys in which the elastic energy is described by means of a gradient polyconvex functional. This allows us to show existence of a solution based on weak continu...

Pure mathematics

  • 2021
  • C
  • Odkaz
Výsledek výzkumu

Isotropic polyconvex electromagnetoelastic bodies

of the form ..., where F is the deformation gradient, d is the electric displacement that such an energy function is polyconvex if and only if it is of the form ... where for the equilibrium solution for a system consisting of a

Applied mathematics

  • 2019
  • Jimp
  • Odkaz
Výsledek výzkumu

A sharp interface evolutionary model for shape memory alloys

is described by polyconvex energy density. Additionally, to every phase boundary, there is an interface-polyconvex energy assigned, introduced in [49]. The model considers internal and a deformation mapping with its first-order

BA - Obecná matematika

  • 2016
  • Jx
  • Odkaz
Výsledek výzkumu

Zeros of the polyconvex hull of powers of the distance and s-polyconvexity

This note determines the set of zeros of the polyconvex hull of the distance from a compact set of matrices. It is shown that the set is constant on the intervals with integral endpoints....

BA - Obecná matematika

  • 2007
  • Jx
  • 1 - 10 z 8 476