Continuum modeling of periodic brickwork
By G. Salerno, G. de Felice. 2009
79 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/f6035b33ac326cb457313aacb324edfbfa1600c1
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
- Vasilis Sarhosis
- Gabriele Milani
- Antonio Tralli
- Giovanni Castellazzi
- S. de Miranda
- A. M. D’Altri
- S. Cattari
- S. Lagomarsino
In Materials Chemistry
- D. Trinh
- S. Forest
- Gabriele Milani
- Elias C. Aifantis
- Nicolas Auffray
- V. Kouznetsova
- Leong Hien Poh
- J. Besson
In Mechanics of Materials
- D. Trinh
- Antonio Tralli
- Giovanni Castellazzi
- S. de Miranda
- A. M. D’Altri
- Vasilis Sarhosis
- Gabriele Milani
- S. Cattari
Citations in the corpus
- Generalized continua and non‐homogeneous boundary conditions in homogenisation methods (2011, background): “Cosserat approaches are particularly well-suited to describe the effective behaviour of civil engineering and granular materials, as shown in [5, 27, 47, 50].”
- A limit analysis approach based on Cosserat continuum for the evaluation of the in-plane strength of discrete media: Application to masonry (2017, unknown): “…makes Cosserat-continuum-based models particularly well suited for the description of the mechanical behaviour of masonry structures and preferable, in this sense, with respect to models based on the Cauchy (Salerno and de Felice, 2009) or the second gradient continuum (Trovalusci and Pau, 2014).”
- Modeling Strategies for the Computational Analysis of Unreinforced Masonry Structures: Review and Classification (2019, background): “Salerno and de Felice [219] investigated on the accuracy of various identification schemes for Cauchy and Cosserat continua, showing that micro-polar continuum better reproduces the discrete solutions, in the case of non-periodic deformation states, due to its capability to take scale effects into…”