This paper presents a two-dimensional contact stress analysis to investigate the effects of multiple inclusions on the contact pressure and subsurface stresses in an elastic half-plane.
Although bias due to multiple inclusion of the same control group can not be excluded, we considered this as the best possible approach to not exclude valuable data from treatment arms (i.e. different doses).
Various numerical experiments of single and multiple inclusions demonstrate the viability of the designed algorithm.
Arrangements of multiple inclusions are demonstrated to be robust, in that non-ideal, inclusion designs lead to metamaterials that remain effective to attenuate broadband energy.
Finally, the effects of multiple rectangular inclusions of EPS geofoam on stress-waves are numerically investigated.
In 57 ± 2% of nuclei, the diffuse staining was accompanied by multiple small punctate inclusions of <1.5 µm in diameter.
Preoperative geriatric assessments require multiple domains, and inclusion of multiple geriatric-related domains may therefore better predict postoperative outcomes.
A semi-analytic solution is given for multiple three-dimensional inhomogeneous inclusions of arbitrary shape in an isotropic half space under contact loading.
This paper develops a numerical method for solving multiple three-dimensional inhomogeneous inclusions of arbitrary shape in an isotropic half space under external loading.
Such a possibility could only be confirmed by a three-dimensional reconstruction as we reported on glial cytoplasmic inclusions of multiple system atrophy [ 30].
