Advantages of the mixed format in geometrically nonlinear analysis of beams and shells using solid finite elements
By D. Magisano, L. Leonetti, Giovanni Garcea. 2017
94 citations recorded by the source corpus.
Subfields: Computational Mechanics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/fa6d97ebaa400f3b912a3ca2d78475bc433bb27a
How researchers see this paper
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In Computational Mechanics
In Mechanics of Materials
- Alfonso Pagani
- Erasmo Carrera
- L. Leonetti
- D. Magisano
- Giovanni Garcea
- Martin Ruess
- Marco Petrolo
- A. G. D. Miguel
Citations in the corpus
- Unified formulation of geometrically nonlinear refined beam theories (2018, methodology): “[42] addressed the geometrically nonlinear analysis of beams and shells using solid finite elements and highlighted the advantages of mixed stress/displacement formulations when applied to the path-following analysis and Koiter asymptotic method.”
- An efficient mixed variational reduced‐order model formulation for nonlinear analyses of elastic shells (2018, background): “A more recent work [20] observed the beneficial convergence properties of mixed model formulations in a general context, extendible to displacement-based finite element formulations following the mixed integration points strategy proposed in [21].”