A full rate-dependent cohesive law is implemented in the distinct lattice spring method (DLSM) to investigate the dynamic fracturing behavior of brittle materials. Both the spring ultimate deformation and spring strength are dependent on the spring deformation rate. From the simulation results, it is found that the dynamic crack propagation velocity can be well predicted by the DLSM through the implemented full rate-dependent cohesive law. Furthermore, a numerical investigation on dynamic branching is also conducted by using the DLSM code
Dynamic crack microbranching processes in brittle materials are investigated by means of a computati...
The cohesive segments method is a finite element framework that allows for the simulation of the nuc...
Dynamic loading of elastic-plastic slabs is studied numerically using a finite element approach, whe...
A full rate-dependent cohesive law is implemented in the distinct lattice spring method (DLSM) to in...
Numerical investigations are conducted to simulate high-speed crack propagation in pre-strained PNMA...
Experimental data indicates that the limiting crack speed in brittle materials is less than the Rayl...
AbstractThis paper is devoted to the formulation of transitions in fracture for quasi static and dyn...
The cohesive element approach is getting increasingly popular for simulations in which a large amoun...
The subject of dynamic fracture has received increasing attention in recent years owing to its relev...
In the framework of finite element discretization, cracks are modelled explicitly as a pair of surfa...
The present thesis treats the simulation of crack initiation and growth by the use of cohesive zone ...
AbstractThis paper presents a numerical method, known as hybrid lattice particle modeling (HLPM), fo...
Finite element calculations of dynamic fracture based on embedding cohesive surfaces in a continuum ...
Dans le cadre de la discrétisation par élément finis, les fissures sont décrites comme paires de sur...
Abstract. Finite element calculations of dynamic fiacture based on embedding cohesive surfaces in a ...
Dynamic crack microbranching processes in brittle materials are investigated by means of a computati...
The cohesive segments method is a finite element framework that allows for the simulation of the nuc...
Dynamic loading of elastic-plastic slabs is studied numerically using a finite element approach, whe...
A full rate-dependent cohesive law is implemented in the distinct lattice spring method (DLSM) to in...
Numerical investigations are conducted to simulate high-speed crack propagation in pre-strained PNMA...
Experimental data indicates that the limiting crack speed in brittle materials is less than the Rayl...
AbstractThis paper is devoted to the formulation of transitions in fracture for quasi static and dyn...
The cohesive element approach is getting increasingly popular for simulations in which a large amoun...
The subject of dynamic fracture has received increasing attention in recent years owing to its relev...
In the framework of finite element discretization, cracks are modelled explicitly as a pair of surfa...
The present thesis treats the simulation of crack initiation and growth by the use of cohesive zone ...
AbstractThis paper presents a numerical method, known as hybrid lattice particle modeling (HLPM), fo...
Finite element calculations of dynamic fracture based on embedding cohesive surfaces in a continuum ...
Dans le cadre de la discrétisation par élément finis, les fissures sont décrites comme paires de sur...
Abstract. Finite element calculations of dynamic fiacture based on embedding cohesive surfaces in a ...
Dynamic crack microbranching processes in brittle materials are investigated by means of a computati...
The cohesive segments method is a finite element framework that allows for the simulation of the nuc...
Dynamic loading of elastic-plastic slabs is studied numerically using a finite element approach, whe...