Our model's presumption is that this movement between 4 states describes the wave of perturbation, and is how the integration (meaning making or significance attribution) among the factors (spheres of experience) in the mathematical (or visual) depictions of our model occurs.
To compare the achieved refractive accuracy of laser in situ keratomileusis (LASIK) performed based on manifest refraction with the predicted accuracy that would have been achieved using WASCA aberrometric refraction with and without Seidel correction factor for sphere.
Here we report on the development, validation and application of a mathematical model that takes advantage of a peculiarity of the NSA (majority of the cells die at passage except for the growth factor responsive sphere forming cells) and allows us to estimate the relative variation in the frequency of LTP cells in this culture system.
The category 'circumstances' consists of four subcategories: motivating factor, organisation, sphere of activity and tools (Table 4).
In this study, we investigated the change and effects on cellular angiogenic growth factors through sphere formation of adipose stem cell (ASC) which is engineered by poly-2-hydroxyethyl methacrylate (Poly-HEMA).
The Scherrer's equation (namely, D = 0.9λ/bcosθ) was used to estimate the crystallite size of the samples, where λ is the wavelength of the Cu Kα radiation, b is full width at half maximum in radians, 0.9 is the shape factor for spheres, and θ is the diffraction peak angle.
Scherrer's equation, D = 0.9λ/bcosθ, was applied to predict the crystallite size of the sample where λ is the wavelength of the Cu Kα radiation, b is the full width at half maximum in radians, 0.9 is the shape factor for spheres, and θ is the diffraction peak angle.
Therefore only the surviving fraction of growth factor-responsive sphere-forming cells divide, form spheres, and renew the founding population.
Radiative Q factors of spheres were modeled using a semi-classical (WKB) approximation for the Riccati-Bessel radial solutions16.
Using OLINDA/EXM software [42], S-factors for spheres for 64Cu (in mGy/MBq*h) were obtained by fitting tumour masses (m, in grams), in the range of our study, with the function (Additional file 2: Figure S2): S=frac{A}{m^B} (2 where A and B are the fit parameters.
