Research on width of transition zone in phase-field crack model using molecular dynamics

2021 ◽  
Vol 2021.27 (0) ◽  
pp. 10B16
Author(s):  
Kan SATAKE ◽  
Kiyoshiro OKADA ◽  
Mayu MURAMATSU
Author(s):  
Bo Yin ◽  
Johannes Storm ◽  
Michael Kaliske

AbstractThe promising phase-field method has been intensively studied for crack approximation in brittle materials. The realistic representation of material degradation at a fully evolved crack is still one of the main challenges. Several energy split formulations have been postulated to describe the crack evolution physically. A recent approach based on the concept of representative crack elements (RCE) in Storm et al. (The concept of representative crack elements (RCE) for phase-field fracture: anisotropic elasticity and thermo-elasticity. Int J Numer Methods Eng 121:779–805, 2020) introduces a variational framework to derive the kinematically consistent material degradation. The realistic material degradation is further tested using the self-consistency condition, which is particularly compared to a discrete crack model. This work extends the brittle RCE phase-field modeling towards rate-dependent fracture evolution in a viscoelastic continuum. The novelty of this paper is taking internal variables due to viscoelasticity into account to determine the crack deformation state. Meanwhile, a transient extension from Storm et al. (The concept of representative crack elements (RCE) for phase-field fracture: anisotropic elasticity and thermo-elasticity. Int J Numer Methods Eng 121:779–805, 2020) is also considered. The model is derived thermodynamic-consistently and implemented into the FE framework. Several representative numerical examples are investigated, and consequently, the according findings and potential perspectives are discussed to close this paper.


2019 ◽  
Vol 163 ◽  
pp. 117-126 ◽  
Author(s):  
Arne Claus Hansen-Dörr ◽  
Lennart Wilkens ◽  
Alexander Croy ◽  
Arezoo Dianat ◽  
Gianaurelio Cuniberti ◽  
...  

Author(s):  
P C Bollada ◽  
H Men ◽  
C Fang ◽  
P K Jimack ◽  
Z Fan ◽  
...  

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