A Geometrically Exact Micromorphic Model for Elastic Metallic Foams Accounting for Affine Microstructure. Modelling, Existence of Minimizers, Identification of Moduli and Computational Results
By Patrizio Neff, S. Forest. 2007
170 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/1045553b9a4628682d63082c57590dd5cb1a4862
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
In Materials Chemistry
- L. Greco
- Ivan Giorgio
- M. d’Agostino
- A. Madeo
- P. Boisse
- Francesco dell'Isola
- Luca Placidi
- Pierre Seppecher
In Mechanics of Materials
- Ivan Giorgio
- L. Greco
- A. Madeo
- M. d’Agostino
- P. Boisse
- Francesco dell'Isola
- Luca Placidi
- A. Della Corte
Citations in the corpus
- On some fundamental misunderstandings in the indeterminate couple stress model. A comment on recent papers of A.R. Hadjesfandiari and G.F. Dargush (2016, unknown): “Incidentally, this postulate is automatically satisfied in classical elasticity, Cosserat and micromorphic models [32], since the possible variations of the field variables are independent anyway.”
- A unifying perspective: the relaxed linear micromorphic continuum (2013, unknown): “Moreover, in [128] the authors proved the existence of minimizers, and they identified the relevant effective material parameters.”
- Continuum and discrete models for structures including (quasi-) inextensible elasticae with a view to the design and modeling of composite reinforcements (2015, background): “…continua, multipolar continua, enhanced continuum models and so on (see e.g. dell’Isola et al., in press; Pideri and Seppecher, 1997; Camar-Eddine and Seppecher, 2002, 2003; Bouchet and Brechet, 2009; Auffray et al., 2010; Auffray et al., in press; Svendsen et al., 2009; Neff and Forest, 2007).”
- Wave propagation in relaxed micromorphic continua: modeling metamaterials with frequency band-gaps (2013, unknown): “also [55]): μ = μh, λ = λh, b1 = λe+λh, b2 = μe+μh +μc, b3 = μe + μh − μc, g1 = −λh, g2 = −μh, (7) a10 = αc, a14 = −αc, a1 = a2 = a3 = a4 = a5 = a8 = a11 = a13 = a15 = 0, (8) we are able to recover that our relaxed model can be obtained as a particular case of Mindlin’s one.”