Interior value extrapolation: a new method for stress evaluation during topology optimization
By H. Svärd. 2015
48 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Computational Theory and Mathematics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/445ba79767003643f68b1801a911724f96929870
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
- Pierre Duysinx
- M. Collet
- Eduardo Lenz Cardoso
- G. A. Silva
- Matteo Bruggi
- André Teófilo Beck
- H. Svärd
- Erik Lund
In Computational Theory and Mathematics
- M. Collet
- Eduardo Lenz Cardoso
- G. A. Silva
- Matteo Bruggi
- André Teófilo Beck
- Pierre Duysinx
- H. Svärd
- Erik Lund
In Mechanics of Materials
- Pierre Duysinx
- M. Collet
- Eduardo Lenz Cardoso
- G. A. Silva
- Matteo Bruggi
- André Teófilo Beck
- H. Svärd
- Erik Lund
Citations in the corpus
- Topology optimization of continuum structures with stress constraints and uncertainties in loading (2018, methodology): “As presented in Sigmund,(52) instead of directly using the pseudo-densities ρ in the topology optimization, one can modify the physical space of design variables by applying a Heaviside projection function on the pseudodensity of each element e, as ?̄?e = 1 − e−δ?̃?e + ?̃?ee, (34) where the paramete”
- Topology optimization for minimum weight with compliance and simplified nominal stress constraints for fatigue resistance (2017, methodology): “As extensively pointed out in Svärd (2015), numerical inaccuracy in the evaluation of the stress field is also due to the jagged nature of the optimal structure arising in the fixed finite element mesh used to handle the design domain.”