Characterization of Coated (Core/Shell) Particles Using Polarized Extinction Spectroscopy

We performed numerical simulations to demonstrate the feasibility of our approach to characterize coated particles (experimental measurements are currently underway). A numerically simulation was performed, using Lorenz-Mie theory for coated spheres, to obtain extinction spectrum. The following input were used in the simulations:

  • Overall size of the particles: 200 nm
  • Coating thickness variation: 2 to 20 nm (a log-normal distribution with mean of 10 nm and standard deviation of 1.25). Note that this is not the variation within each particle, but across the whole population of particles. We assumed a uniform coating thickness for each individual particle.
  • Refractive index of the core: 1.36 + 0.0i
  • Refractive index of the coating: 1.48 + 0.5i

To represent experimental conditions, three different turbidity spectral data sets were created with +/- 2%, +/- 5%, and +/- 10% maximum value random noise added to the simulated spectra (the actual noise in the experiments would be less than 1%). The simulated spectrums with and without noise (+/- 10%) are shown in Figure 1 as case B and A, respectively.


Figure 1 - Numerically Simulated Extinction Data with Noise

Inversion was performed to obtain the distribution of coating thickness values by using modified Chahine iteration scheme. The results are depicted in Figure 2. Although we obtained results for different random noise values, we present only the case in which recovered distribution considerably deviated from the distribution used for simulation. The symbols in the figure represent the values used as input to simulate the turbidity spectra. Case B and A, respectively, represent the inversion performed with simulated spectrum with and without noise added to it From the results, it is evident that it is possible to obtain coating thickness variations in a particle suspension containing monodispersed particles (with reasonable accuracy.)


Figure 2 - Coating thickness distribution after inversion

 


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