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Theoretical basis for MALLS instruments

The angular intensity distribution of scattered light l 9,n) at angle 6, for particles of diameter d and refractive index fi is given by Mie scattering theoiy. For a polydisperse distribution  [Pg.547]

For a ring detector the scattered light arriving at the /th ring of the detector is given by  [Pg.547]

Similar equations apply to each ring of the detector. This results in a linear set of / equations with k (discrete size classes) unknowns. The vector of scattered energy can be expressed as a matrix equation  [Pg.547]

Alvares et. al. [141] successfully applied a method known as the Tikhonov Regularization method and L-curve criterion to generate data in close accord with the Malvern software. [Pg.548]

Information on the particle size distribution can be found by measuring the scattered light flux at several radial locations to characterize the series of annular rings from the particle s diffraction pattern. It is then necessary to invert the relationship between the scattering pattern and the particle size distribution. This can be done using iterative methods or analytical inversion techniques. [Pg.550]


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Theoretical basis

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