Additionally, the fast-light approximation has also been adopted in this study, i.e., it is assumed that the light-crossing timescale is shorter than the dynamical timescale of the GRMHD simulation and the dynamical evolution of the GRMHD simulation as light rays propagate through it is not considered.
Finally, the predictions given by the light fluid approximation are compared with experimental results.
The conservation equations in light of lubrication approximation theory (LAT) are non-dimensionalized and solutions for the velocity, volumetric flow rate and pressure gradient are presented analytically using Adomian decomposition method.
The results are examined in the light of analytical approximations of lift-off heights.
Since the size of a TiN nano-disk is far smaller than the wavelength of visible light, the quasi-static approximation is valid in dealing with the case.
The impact of the inflow transport approximation on light water reactor analysis is investigated, and it is verified that the inflow transport approximation significantly improves the accuracy of the transport and transport/diffusion solutions.
We analyzed the dielectric behavior of hepatocytes in complete medium aqueous suspensions in the light of effective medium approximation for heterogeneous systems and hepatocytes cultured into two different highly porous and interconnected polymeric structures.
Using the material point method (MPM), we present a two-dimensional study, that albeit an approximation, sheds light on the role of the material composition in the fracture behavior observed in these ceramic materials.
Three primary factors of this problem have been considered for this project; background illumination specifications, how individual objects absorb the light, and finally the approximation of the impulse response function in three dimensions.
The first component is the low frequency oscillations that have been associated with the periodic fine structures induced by spherical scatterers, which have been analyzed previously using the van de Hulst approximation in light scattering spectroscopy (LSS) [ 14, 21– 23].
The new formulation agrees with known continuous adjoint boundary formulas for the sensitivities, and the derivation sheds light into the required approximations and the reasons for the equivalence (or lack thereof) between boundary and domain-based adjoint sensitivities.
