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It is observed that materials whose grains deviate further away from the spherical ones have more enhanced properties, while materials with spherical grains have lesser properties.
These regular void geometries include single and double gyroid structures, as well as materials with spherical and cylindrical nanopores.
In this paper, the shear stiffness of neo-Hookean materials with spherical voids is investigated using a numerical homogenization approach.
Materials with spherical shape and a mean size of 2 mm were obtained, with an almost constant distribution of the salts along the sphere width.
A reliable heat conduction model based on two-phase materials with spherical inclusions has been applied to determine the effective thermal conductivity (ETC) of hydrate/AF composites.
It is also observed in the present findings that materials whose grains deviate further away from spherical ones have more enhanced properties, while materials with spherical grains have lesser properties.
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A material with spherical pores in an "art-design" organization was produced.
Here, we consider laminated plates made of such a material, with spherical reinforcement tailored by layer.
The results from a unit cell analysis on a Levy von Mises material with spherical defects revealed that a Mohr Coulomb type of model is suitable for predicting the onset of shear and normal localization.
The obtained mesoporous carbon material with spherical diameter size of ca. 3 5 μm exhibits hierarchical pore sizes (from ca. 3.5 to 60 nm), high specific surface area (1320 m2/g) and large pore volume (3.5 cm3.5).
This paper is restricted to the case of any porous materials endowed with spherical pores and for which their mean pore size is greater than the incident wavelength.
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