The three-dimensional contours and their planar projections of Young's modulus are plotted to illustrate the anisotropy in elasticity.
Local elastic modulus was plotted against mineral fraction and compared with predictions of engineering bounds for a two-phase composite material.
Master curves of the data determined at different concentrations and frequencies were obtained if the reduced shear modulus was plotted versus the reduced applied stress at constant ω.τ.
The storage modulus (G′) and the loss modulus (G″) values were plotted versus temperature in Fig. 5a c.
The max load, fracture energy, max stress and elastic modulus were obtained and the bone load-displacement curves were plotted simultaneously with the software.
The bending load data were plotted against displacement data, which were normalized by the polar moment of inertia of each specimen (apparent strain), to determine the maximum strength (max force), maximum stress (max stress), tensile stiffness (stiffness), maximum toughness, bending modulus (modulus), and post-yield strain.
Using TEM micrographs, the metal volume fraction of the composite was accurately determined, allowing both electrical conductivity and Young's modulus to be plotted vs. the volume fraction, enabling quantitative use of percolation theory for nanocomposites <30 nm thick.
Fig. 1b shows the curve obtained if the Young's modulus expression is plotted as a function of strain.
Ahagon et al. [19] have shown in their work that it is possible to differ between the three aging mechanisms by analyzing the relation between elongation at break ratio (λb) and 100%% modulus (M100) that is plotted in a log λb vs log M100 plot known as Ahagon plot.
A Cole-Cole is plotted for storage modulus and loss modulus where the values of loss modulus (log E″) are plotted on x-axis and the values of storage modulus (log E′) are plotted on y-axis.
