Breakdown of two-dimensional disordered systems is studied with a time-dependent network model. The dependence of fracture process on the local relaxation of the force field is included within the framework of Maxwellian viscoelasticity. The dynamics and characteristics of crack formation and propagation are shown to depend on disorder and relative time scales of dissipation and loading. Brittle behavior is encountered in the adiabatic limit of slow straining. At finite strain rates, the development of damage shows ductile behavior with increasing dissipation. Nucleation of cracks in various dynamical situations is discussed.Peer reviewe
This is the first of a series of three articles that treats fracture localization as a critical phen...
We study the sample-size dependence of the strength of disordered materials with a flaw, by numerica...
The dynamics of propagating cracks is analyzed in elastic two-dimensional lattices of beams. At earl...
Breakdown of two-dimensional disordered systems is studied with a time-dependent network model. The ...
Dynamics of fracture in two-dimensional systems is studied with a dissipative network model by inclu...
A simple mechanical model of planar fibrous materials with mesoscopic disorder is introduced and ana...
We introduce a lattice model able to describe damage and yielding in heterogeneous materials ranging...
To obtain the probability distribution of two-dimensional crack patterns in mesoscopic regions of a ...
We introduce a model for fractures in quenched disordered media. This model has a deterministic extr...
Fracture, and particularly brittle fracture, is a good example of an instability. For a homogeneous ...
We present simulation results on fracture and random damage percolation in disordered two-dimensiona...
This thesis is devoted to the study of several mathematical problems in fracture mechanics for britt...
In this paper we investigate the influence of different boundary conditions on the final breakdown o...
International audienceWe study a class of time evolution models that contain dissipation mechanisms ...
In this thesis work numerical procedures are developed for modeling dynamic fracture of discontinuou...
This is the first of a series of three articles that treats fracture localization as a critical phen...
We study the sample-size dependence of the strength of disordered materials with a flaw, by numerica...
The dynamics of propagating cracks is analyzed in elastic two-dimensional lattices of beams. At earl...
Breakdown of two-dimensional disordered systems is studied with a time-dependent network model. The ...
Dynamics of fracture in two-dimensional systems is studied with a dissipative network model by inclu...
A simple mechanical model of planar fibrous materials with mesoscopic disorder is introduced and ana...
We introduce a lattice model able to describe damage and yielding in heterogeneous materials ranging...
To obtain the probability distribution of two-dimensional crack patterns in mesoscopic regions of a ...
We introduce a model for fractures in quenched disordered media. This model has a deterministic extr...
Fracture, and particularly brittle fracture, is a good example of an instability. For a homogeneous ...
We present simulation results on fracture and random damage percolation in disordered two-dimensiona...
This thesis is devoted to the study of several mathematical problems in fracture mechanics for britt...
In this paper we investigate the influence of different boundary conditions on the final breakdown o...
International audienceWe study a class of time evolution models that contain dissipation mechanisms ...
In this thesis work numerical procedures are developed for modeling dynamic fracture of discontinuou...
This is the first of a series of three articles that treats fracture localization as a critical phen...
We study the sample-size dependence of the strength of disordered materials with a flaw, by numerica...
The dynamics of propagating cracks is analyzed in elastic two-dimensional lattices of beams. At earl...