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Uncorrelated Polydisperse Homogeneous Spheres

Let us now consider the 3D equivalent of the aforementioned example an ensemble of uncorrelated homogeneous spheres - with polydispersity, meaning that the observed CLD [Pg.169]

Do the moments reflect the requirement that is normalized to 1 and that the average chord length of a sphere with unit diameter is [Pg.170]

Bearing in mind the aim to determine structural parameters, we resort to the measured CLD, (r). By means of numerical integration we compute some of its moments, IJ.- (gobs) For the sought-after moments of the sphere-diameter distribution, ho (r), we again have according to Eq. (8.87) [Pg.170]

The common measure for the breadth of the sphere-diameter distribution is the standard deviation (cf. p. 5, Eq. (1.8). [Pg.170]


See other pages where Uncorrelated Polydisperse Homogeneous Spheres is mentioned: [Pg.184]    [Pg.169]    [Pg.184]    [Pg.169]   


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Homogeneous Sphere

Polydisperse

Polydispersed

Polydispersion

Polydispersity

Polydispersiveness

Polydispersivity

Uncorrelated

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