A phase field model for elastic-plastic fracture is presented, which is based on an energy functional composed of an elastic energy contribution, a plastic dissipation potential and a fracture energy. The coupling of the mechanical fields with the fracture field is modeled by a degradation function. Due to the proposed coupling it is possible to solve the global system of differential equations in a monolithic iterative solution scheme. Numerical simulations are presented, where the choice of the degradation function is investigated and a staggered is compared to monolithic iteration scheme. (© 2017 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim
The numerical assessment of fracture has gained importance in fields like the safety analysis of tec...
In this presentation, we will describe recent developments in the application of phase-field methods...
The fundamental idea in phase field theories is to assume the presence of an additional state variab...
In this contribution a phase field model for ductile fracture with linear isotropic hardening is pre...
Phase-field approaches to fracture based on energy minimization principles have been rapidly gaining...
Modeling complex material failure with competing mechanisms is a difficult task that often leads to ...
This work discusses the efficiency of six strategies for the numerical solution of the coupled syste...
A unified framework for an impromptu switching between the coupled (i.e., the monolithic), the stagg...
This work outlines a rigorous variational-based framework for the phase field modeling of ductile fr...
The formulation of a phase-field continuum theory for brittle fracture in elastic-plastic solids and...
In this paper we first recapitulate some basic notions of brittle and cohesive fracture models, as w...
In the last few years, several authors have proposed different phase-field models aimed at describin...
Fracture simulation has attracted attention over the last few years mainly due to its applications i...
The irreversibility constraint, the non-convexity of governing energy functional and the intrinsical...
In phase-field models the damage evolution problem is considered as a minimisation problem of a Grif...
The numerical assessment of fracture has gained importance in fields like the safety analysis of tec...
In this presentation, we will describe recent developments in the application of phase-field methods...
The fundamental idea in phase field theories is to assume the presence of an additional state variab...
In this contribution a phase field model for ductile fracture with linear isotropic hardening is pre...
Phase-field approaches to fracture based on energy minimization principles have been rapidly gaining...
Modeling complex material failure with competing mechanisms is a difficult task that often leads to ...
This work discusses the efficiency of six strategies for the numerical solution of the coupled syste...
A unified framework for an impromptu switching between the coupled (i.e., the monolithic), the stagg...
This work outlines a rigorous variational-based framework for the phase field modeling of ductile fr...
The formulation of a phase-field continuum theory for brittle fracture in elastic-plastic solids and...
In this paper we first recapitulate some basic notions of brittle and cohesive fracture models, as w...
In the last few years, several authors have proposed different phase-field models aimed at describin...
Fracture simulation has attracted attention over the last few years mainly due to its applications i...
The irreversibility constraint, the non-convexity of governing energy functional and the intrinsical...
In phase-field models the damage evolution problem is considered as a minimisation problem of a Grif...
The numerical assessment of fracture has gained importance in fields like the safety analysis of tec...
In this presentation, we will describe recent developments in the application of phase-field methods...
The fundamental idea in phase field theories is to assume the presence of an additional state variab...