Pages that link to "Item:Q1625971"
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The following pages link to Compliance and resistivity contribution tensors of axisymmetric concave pores (Q1625971):
Displaying 14 items.
- On computation of the compliance and stiffness contribution tensors of non ellipsoidal inhomogeneities (Q837424) (← links)
- Evaluation of the effective elastic and conductive properties of a material containing concave pores (Q1623221) (← links)
- Overall elastic properties of a material containing inhomogeneities of concave shape (Q1625298) (← links)
- Theoretical framework for percolation threshold, tortuosity and transport properties of porous materials containing 3D non-spherical pores (Q1625347) (← links)
- Solids with non-spherical cavities: Simplified representations of cavity compliance tensors and the overall anisotropy (Q1970551) (← links)
- Mechanical and thermal properties of stainless steel parts, manufactured by various technologies, in relation to their microstructure (Q1995262) (← links)
- Resistivity contribution tensor for nonconductive sphere doublets (Q2088056) (← links)
- The Eshelby problem of the confocal \(N\)-layer spheroid with imperfect interfaces and the notion of equivalent particle in thermal conduction (Q2183800) (← links)
- Numerical computation of compliance contribution tensor of a concave pore embedded in a transversely isotropic matrix (Q2183821) (← links)
- A unified methodology for calculation of compliance and stiffness contribution tensors of inhomogeneities of arbitrary 2D and 3D shapes embedded in isotropic matrix -- open access software. (Q2212998) (← links)
- Compressibility and shear compliance of spheroidal pores: exact derivation via the Eshelby tensor, and asymptotic expressions in limiting cases (Q2428289) (← links)
- Effect of a rigid toroidal inhomogeneity on the elastic properties of a composite (Q3304176) (← links)
- Compressibility of two-dimensional pores having <i>n</i> -fold axes of symmetry (Q3503354) (← links)
- Shear compliance of two-dimensional pores possessing <i>N</i> -fold axis of rotational symmetry (Q5450140) (← links)