Pages that link to "Item:Q1621770"
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The following pages link to Limit analysis and computational modeling of the hollow sphere model with a Mises-Schleicher matrix (Q1621770):
Displaying 14 items.
- Assessment of hollow spheroid models for ductile failure prediction by limit analysis and conic programming (Q326061) (← links)
- Numerical limit analysis bounds for ductile porous media with oblate voids (Q366738) (← links)
- Closed-form solutions for the hollow sphere model with Coulomb and Drucker-Prager materials under isotropic loadings (Q553140) (← links)
- Limit analysis and numerical modeling of spherically porous solids with Coulomb and Drucker-Prager matrices (Q984946) (← links)
- Limit analysis and conic programming: `porous Drucker-Prager' material and Gurson's model (Q1022743) (← links)
- An approximate strength criterion of porous materials with a pressure sensitive and tension-compression asymmetry matrix (Q1625296) (← links)
- Exact solution of a plastic hollow sphere with a Mises-Schleicher matrix (Q1659812) (← links)
- Influences of micro-pores and meso-pores on elastic and plastic properties of porous materials (Q1797671) (← links)
- Hollow sphere models, conic programming and third stress invariant (Q1949059) (← links)
- Limit analysis and homogenization of porous materials with Mohr-Coulomb matrix. II: Numerical bounds and assessment of the theoretical model (Q2119127) (← links)
- Limit analysis and homogenization of porous materials with Mohr-Coulomb matrix. I: Theoretical formulation (Q2119132) (← links)
- A closed-form yield criterion for porous materials with Mises-Schleicher-Burzyński matrix containing cylindrical voids (Q2234177) (← links)
- Nonlinear sequential laminates reproducing hollow sphere assemblages (Q2478132) (← links)
- Limit analysis and Gurson's model (Q2573952) (← links)