Therefore, the experimental data ΔT(I) and ΔTpv(I) obtained for the composite could be used to calculate the values of Δα(I) and Δn(I) for Fe3O4 nanoparticle arrays (Equation 1), and these values are listed in Figure 6. Figure 6 The values of changes in the absorption coefficient, refractive index, and polarizability of Fe 3 O 4 nanoparticles.
By fitting each curve of the array with Equation 2, the local density N ci for each probed position can be extracted.
Based on this model, we derive the optimal array design equations with respect to mutual information, resulting in orthogonal LOS subchannels.
To calculate the sensitivity of the arrays, the equation True Positive (TP /(True Positive (TP) + False Negative (FN)) was used.
Arrays of equations will be introduced, in order to simulate, simultaneously, several dosing arms of a study, for example.
The dimension number of y is far less than that of x, so equation array (1) is underdetermined.
The deviation of area for each colony from the plate's average area was used for further analysis (relative growth) and was calculated by subtracting the scalar S ave from the plate's ordered area array explained in equation (2).
As a survey framework, LS contains predefined response formats including single and multiple choice, array responses, and equations.
Among other authors, a proposed model is based on solar cell and array's mathematical equations and built with common blocks in Simulink environment in (Salmi et al. 2012), (Panwar and Saini 2012), (Savita Nema and Agnihotri 2010), and (Sudeepika and Khan 2014).
In the above equation, reception array is adopted as a linear equally spaced array (d r ) in the direction of θ0 although the channel characteristics, ARX, connecting the probe antenna array to the receiver antenna array as a DUT are more variable than we assumed here.
The diffusion-limited steady-state current (Ilim) at a micro-interface array is described by Equation (1): 1 where Np is the number of microinterfaces, z, D, and C are the charge, diffusion coefficient, and bulk concentration of the transferring species, and r is the radius of one interface.
