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Maxwell-Garnett effective medium approximation

The TEM data have been used to simulate, in the frame of the Mie theory and Maxwell-Garnett effective medium approximation [15], the optical absorption spectra of the sample implanted with 5 x lO Au /cm. The results are reported in Figure 8(c). In the first model used to describe... [Pg.277]

This possibility is extremely useful for the structural characterization of polymer blends. The optical properties of the polymer layer can be described by a so-caUed effective dielectric function, which is a suitable average of the dielectric functions of the two components. Three averaging effective medium approximation (EMA)s -the linear, Maxwell-Garnett and Bruggeman EMAs - are widely used for this purpose [9]. These approximations differ in their spectral densities for a given volume fraction. [Pg.301]

The main issue in the effective-medium approximations is to relate the polarizability a. to the relative permittivity r, where = i/ s, and E[ is the relative permittivity of the inclusion. For spherical particles and at frequencies for which the inclusions can be considered very small, the Maxwell-Garnett formula uses the relation... [Pg.149]

Figure 7.2. Random units 1 and 2 in the effective medium (symmetrized Maxwell Garnett approximation). Figure 7.2. Random units 1 and 2 in the effective medium (symmetrized Maxwell Garnett approximation).

See other pages where Maxwell-Garnett effective medium approximation is mentioned: [Pg.345]    [Pg.345]    [Pg.1036]    [Pg.197]    [Pg.469]    [Pg.384]    [Pg.797]   
See also in sourсe #XX -- [ Pg.345 ]




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Effective-medium approximation

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Maxwell-Garnett

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