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Young's modulus of various materials can be estimated from the elastic constants of single crystal and the distribution of crystal orientation and size of grains, which can be obtained by using electron backscatter diffraction (EBSD).
Figure 5 Young's modulus of various silicon nanowires with their diameters in the range of ~100 to ~600 nm extracted from AFM indentation.
From Hertz theory described in Eq. 3, we have extracted the Young's modulus of silicon nanowires from the curves that show the relationship between force constant of nanowire and applied force (e.g., see Fig. 4). Figure 5 shows the Young's modulus of various nanowires with respect to their diameters.
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The tensile strength and flex modulus of the various materials were found in the literature [ 22], while the NIR and x-ray attenuation coefficients were experimentally derived (a picture of the materials is shown in Fig. 2, and Table 1 > exhibits comparisons).
The mechanical properties (elastic modulus and hardness) of various layers obtained via nanoindentation corroborate well with the functionality of each layer.
Therefore, we use the same approach to gain the elastic modulus of Ta of various model sizes and strain rates.
We showed that the Young's modulus of DWCNTs with various interlayer distances increase when separation wall distances were decreased.
Takai et al. [ 8] reported higher mean apparent elastic modulus of osteoblasts on various ECM proteins compared to osteoblasts plated on glass.
In the current work, discrete simulations are used to assessed the Young's modulus and fracture toughness of various realistic porous microstructures obtained via partial sintering of powders.
Here, we describe methods that allow to accurately measure the young modulus of matrices produced by various cellular types.
In recent years, there have been a few attempts for predicting the elastic modulus of RAC, especially, with various types of artificial intelligence (AI).
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