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Light scattered by a homogenous sphere can be described analytically by Mie theory, which is a solution of Maxwell's equations [ 26].
This scoring scheme is based on the improved reference consisting of non-interacting atom pairs in a homogenous sphere with radius dependent on sample native structure.
The DOPE is based on an improved reference state that corresponds to noninteracting atoms in a homogenous sphere with the radius dependent on sample native structure and thus it counts for the finite and spherical shape of the native structures.
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Then, the two parts of the mold is split, and a string of 12 homogenous spheres are released.
For precise, spherically symmetric targets, such as homogenous spheres and multilayered concentric spheres, the Mie theory [26], the very first exact solution of Maxwell equations, can be applied.
14, 21, 32, 38 One practical approach is to approximate a given molecular structure by a finite number of homogenous spheres of equal radii and scattering density.
It was suggested that the geometry of the spheres was more likely to effect the strength rather than the size, since experiments conducted on microspheres with diameters of approximately 500 and 800 µm showed no difference in these properties, confirming that the compressive strength of structurally and compositionally homogenous porous spheres are independent of their size (Huang et al. 2009).
The analysis of light scattered by homogenous polystyrene spheres allows the determination of their diameters using Mie theory.
An outer sphere homogenous electron transfer mechanism between the catalyst and CO2 is proposed, where high negative redox potential values favored the molecular catalysis.
The method was a convenient way to produce homogenous preparations of spheres.
Under these conditions, the polymeric precursor was pipette into the beaker and allowed to spin for 15 seconds to create a fairly homogenous set of spheres.
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