The simulation of the structural behavior and particularly damage response is a key instrument for the development of lightweight structures as required in aerospace engineering or wind rotor blade development. The prediction of damage initiation and propagation is a challenging task, even for state-of-the-art numerical procedures, such as the finite element method. The peridynamic theory presents a promising approach for these requirements. It is a non-local theory which takes long-range forces between material points into account. The theory assumes that a material point interacts with all its neighboring particles within a finite radius. The formulation of its governing equations is based on integral equations, which are valid everywhere...
The finite element method is widely utilized for the numerical solution of structural problems. Howe...
Environmental, economic and safety concerns require more and more precise capabilities to perform th...
Peridynamics is a continuum reformulation of the classical partial differential equations of motion....
The simulation of the structural behavior and particularly damage response is a key instrument for t...
The simulation of the structural behavior and particularly damage response is a key instrument for t...
The simulation of the structural behavior and particularly damage response is a key instrument for t...
Predicting crack propagation and fracture is still a challenging research area. There are various me...
The simulation of the structural behaviour and particularly damage response is a key instrument for ...
Crack propagation and branching are modeled using nonlocal peridynamic theory. One major advantage o...
The mathematical modeling of failure mechanisms in solid materials and structures is a long standing...
In this paper, a benchmark analysis of a peridynamic correspondence energy-based damage model is pre...
To improve design and reliability, extensive efforts has been devoted to understanding damage and fa...
This study presents an in-depth investigation of the critical stretch based failure criterion in Ord...
To improve design and reliability, extensive efforts has been devoted to understanding damage and fa...
AbstractPeridynamics (Silling (2000)) is a non-local continuum theory that is particularly suited to...
The finite element method is widely utilized for the numerical solution of structural problems. Howe...
Environmental, economic and safety concerns require more and more precise capabilities to perform th...
Peridynamics is a continuum reformulation of the classical partial differential equations of motion....
The simulation of the structural behavior and particularly damage response is a key instrument for t...
The simulation of the structural behavior and particularly damage response is a key instrument for t...
The simulation of the structural behavior and particularly damage response is a key instrument for t...
Predicting crack propagation and fracture is still a challenging research area. There are various me...
The simulation of the structural behaviour and particularly damage response is a key instrument for ...
Crack propagation and branching are modeled using nonlocal peridynamic theory. One major advantage o...
The mathematical modeling of failure mechanisms in solid materials and structures is a long standing...
In this paper, a benchmark analysis of a peridynamic correspondence energy-based damage model is pre...
To improve design and reliability, extensive efforts has been devoted to understanding damage and fa...
This study presents an in-depth investigation of the critical stretch based failure criterion in Ord...
To improve design and reliability, extensive efforts has been devoted to understanding damage and fa...
AbstractPeridynamics (Silling (2000)) is a non-local continuum theory that is particularly suited to...
The finite element method is widely utilized for the numerical solution of structural problems. Howe...
Environmental, economic and safety concerns require more and more precise capabilities to perform th...
Peridynamics is a continuum reformulation of the classical partial differential equations of motion....