Multiscale cohesive failure modeling of heterogeneous adhesives
By Karel Matous, M. Kulkarni, Philippe H. Geubelle. 2008
168 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/5d5634396437547a4f898c828c42a4eef71c8aea
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Vinh Phu Nguyen
- Clemens V. Verhoosel
- Carlos Armando Duarte
- Lambertus J. Sluys
- R. de Borst
- F. Otero
- Natarajan Sukumar
- Joris J. C. Remmers
Citations in the corpus
- Computational multiscale modelling of heterogeneous material layers (2009, background): “[17] to the general case of finite deformations.”
- Bridging multiple structural scales with a generalized finite element method (2015, background): “[13] propose a multiscale FE(2), which is also able to consistently handle macro-scale cohesive cracks.”
- An efficient multi-scale method for non-linear analysis of composite structures (2015, methodology): “Computational homogenization approach is adopted to solve interface volume with cohesive zone [32].”
- Computational homogenization for adhesive and cohesive failure in quasi‐brittle solids (2010, methodology): “Recently, computational homogenisation techniques have also been applied to determine constitutive relations for predefined interfaces [8, 9] as well as for cohesive cracks [10].”
- Homogenization-based multiscale crack modelling: from micro diffusive damage to macro cracks (2011, background): “[12] K.”
- Coupled multi‐scale cohesive modeling of failure in heterogeneous adhesives (2010, methodology): “To model the failure response of these heterogeneous thin layers, we have developed a multi-scale cohesive scheme [7, 8] based on Hill’s energy equivalence principle.”
- A review of predictive nonlinear theories for multiscale modeling of heterogeneous materials (2017, methodology): “Here, micro-scale failure is modeled in a 3D finite strain setting with a viscous isotropic damage model (see [120,226,227] on constitutive damage theory).”
- An adaptive spacetime discontinuous Galerkin method for cohesive models of elastodynamic fracture (2010, background): “a multiscale cohesive model based on microscopic features and physics [32].”