An enhanced multi‐scale approach for masonry wall computations with localization of damage
By T. Massart, Rhj Ron Peerlings, Mgd Marc Geers. 2007
253 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/78652dd8a0a79557c6eff3c981508faf0e3b1bc5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- Stéphane P.A. Bordas
- Timon Rabczuk
- Ted Belytschko
- Jeong‐Hoon Song
- Vinh Phu Nguyen
- Pierre Kerfriden
- Miguel Cervera
- Xiaoying Zhuang
In Mechanics of Materials
- Timon Rabczuk
- Stéphane P.A. Bordas
- Vinh Phu Nguyen
- Ted Belytschko
- Pierre Kerfriden
- Jeong‐Hoon Song
- Carlos Armando Duarte
- Xiaoying Zhuang
Citations in the corpus
- MULTISCALE CONTINUOUS AND DISCONTINUOUS MODELING OF HETEROGENEOUS MATERIALS: A REVIEW ON RECENT DEVELOPMENTS (2011, methodology): “14): • Microscopic failure is modeled via a nonlocal continuum damage model; • Macroscopic localization is represented by a strain discontinuity of finite width that is defined from the periodicity of the considered masonry material; • The onset of macroscopic localization is based on the loss of po”
- Multiscale aggregating discontinuities: A method for circumventing loss of material stability (2008, methodology): “Note added in proof: We just became aware of another approach to introducing discontinuities in multiscale methods, Reference [47].”
- A review of predictive nonlinear theories for multiscale modeling of heterogeneous materials (2017, background): “In this case, the microscale properties within the localization band are directly upscaled to the macroscale, the description of which is enriched by either a discrete band (weak discontinuity) [172,173] or a discontinuous jump (strong discontinuity) [174–177] representing the propagating fracture a”
- Modeling Strategies for the Computational Analysis of Unreinforced Masonry Structures: Review and Classification (2019, methodology): “Massart et al. [215] proposed an enhanced multi-scale model using nonlocal implicit gradient isotropic damage models for both the constituents, describing the damage preferential orientations and employing at the macroscopic scale an embedded band model.”
- Regularization of first order computational homogenization for multiscale analysis of masonry structures (2015, unknown): “In the context of masonry modeling, works on continuousdiscontinuous computational homogenization can be found in [30, 35] for modeling the in-plane behavior of masonry structures, and later on extended to the study of shell elements for the analysis of the out-of-plane behavior [32, 33], while work”
- A computational library for multiscale modeling of material failure (2013, methodology): “Please refer to the work of Massart et al. [77,78] for the masonry cracking, Belytschko et al. [21], Belytschko and Song [22] (the MAD method), Allen et al. [124,125], Nguyen et al.[90–92 In the following, we will explain the very basic but general theory of semi-concurrent methods that leads us to…”
- Continuum damage model for orthotropic materials: Application to masonry (2011, background): “An important class of models addresses the aforementioned difficulty by resorting to multi-level or multi-scale methods [35-39] which transfer the identification problem to the scale of constituents.”
- Coarse‐graining of multiscale crack propagation (2010, methodology): “[14], who have presented a method for linking failure of mortar to coarse scale discontinuities.”
- A 3D detailed micro-model for the in-plane and out-of-plane numerical analysis of masonry panels (2018, background): “In addition, homogenization and upscaling procedures represent a link between the two approaches [7, 8, 9, 10, 11, 12].”
- Homogenization-based multiscale crack modelling: from micro diffusive damage to macro cracks (2011, methodology): “Whenever the peak at the micro model is observed, say by an appearance of one negative eigenvalue of the macro tangentTM as proposed in [31], we switch to the use of the algorithm given in Box (2) as a kind of multiscale constitutive box for the softening branch.”