Fracture energy based bi-dissipative damage model for concrete
By C. Comi, Umberto Perego. 2001
264 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/d712f7410b475aa99f08f8a90c10bb74cde25d88
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In Civil and Structural Engineering
- Stefano Mariani
- Jean-Jacques Marigo
- K. Pham
- Alberto Corigliano
- Nicola Cefis
- C. Maurini
- R. Peng
- Yang Ju
In Mechanics of Materials
- K. Pham
- Jean-Jacques Marigo
- C. Maurini
- Stefano Mariani
- Alberto Corigliano
- Nicola Cefis
- R. Peng
- Yang Ju
Citations in the corpus
- An extended FE strategy for transition from continuum damage to mode I cohesive crack propagation (2007, unknown): “considering a further damage activation function [4].”
- Parameter identification in explicit structural dynamics: performance of the extended Kalman filter (2004, methodology): “In all the analyses presented in Section 5, h has been assumed smaller than the bandwidth ‘ [28,35] so that the pre-peak branch of the r e law does not need to be modified.”
- Coupling damage and plasticity for a phase-field regularisation of brittle, cohesive and ductile fracture: One-dimensional examples (2017, unknown): “The scalar damage constitutive function # ( ') can be interpreted as the density of the energy dissipated by the material during a homogeneous damage process (such that '′( $ ) = 0 ), where the damage variable of the material point grows from 0 to '; # 1 = # (1) represents the specific fracture ener”
- Gradient Damage Models and Their Use to Approximate Brittle Fracture (2011, unknown): “For concrete, a brittle material, the typical values for the material parameters are (see e.g. Bazant and Pijaudier-Cabot (1989) and Comi and Perego (2001)): Using the relations (71), we find 2 D 0 = 106 mm , ℓ = 38 mm , The value of the thickness crack band in uniaxial tension test is fairly…”
- An overview of the modelling of fracture by gradient damage models (2016, unknown): “For a brittle material such as concrete, typical values for material parameters are (see e.g. [16]): Using relations (78), we find 2 D 1 = 106 mm , = 38 mm , Such values are consistent with the order of magnitude of the aggregates size in concrete which range from 10mm to 40mm. 4.”
- Chemo-mechanical modelling of the external sulfate attack in concrete (2017, background): “The evolution of these variables is governed by the loading-unloading conditions proposed in [28] and expressed in term of an inelastic effective stress σ′′ = σ + βp1, with β (β ≤ b) a material parameter which tunes the level of material degradation caused by the fluid pressure and, hence, by the ch”
- Energy Dissipation and Release During Coal Failure Under Conventional Triaxial Compression (2015, background): “behaviors of coal (e.g., Kawamoto et al. 1988; Nawrocki and Dusseault 1995; Swoboda and Yang 1999; Ju and Xie 2000; Krajcinovic 2000; Lemaitre et al. 2000; Comi and Perego 2001; Zhao et al. 2005; Wu et al. 2006; Badel et al. 2007; Chang et al. 2007; Einav et al. 2007; Xiao et al. 2010; Peng et al. 2”
- From the onset of damage to rupture: construction of responses with damage localization for a general class of gradient damage models (2013, methodology): “…(Pijaudier-Cabot and Bažant (1987); Bažant and Pijaudier-Cabot (1988); Pijaudier-Cabot and Benallal (1993)) and the gradient (Peerlings et al. (1996, 1998); Comi (2001); Comi and Perego (2001); Lorentz et al. (2011)) damage approaches, see also Lorentz and Andrieux (2003) for an overview.”
- The issues of the uniqueness and the stability of the homogeneous response in uniaxial tests with gradient damage models (2011, background): “One can distinguish: (i) the integral procedure which makes use of a weight function and integrates the state variables over a typical domain whose size is related to the characteristic length (Pijaudier-Cabot and Bazant, 1987); (ii) the gradient scheme which introduces higher order terms with respe”
- Recycled aggregate concrete (2017, unknown): “Therefore, fracture energy-based continuum approaches in the framework of the flow theory of plasticity, see a.o. Etse and Willam [9], Comi and Perego [10]; or of the continuum damage theory, see a.o. Bazant and Oh [11], Oliver [12], were recurrently considered in the literature to model brittle pos”