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Application to the Electronic Maps of Contour

As a first implementation of the previous results, the Bragg s law for the central diffraction fringe can be considered, i.e., adapting the relation (5.5) to the actual needs  [Pg.589]

Quantum Nanochemistry— Volume IV Quantum Solids and Orderability [Pg.590]

In any case, beyond the direct involvement of the Bragg s law in the above results, the problem of the phase determination appears, for the stmcture factor amplitude of Eqs. (5.259)-(5.261). [Pg.590]

Such a determination of the phase may use the real and imaginary components of the structure factor expression, since identified at exponential level with a generalized form of the relation (5.261) (Putz, 2003)  [Pg.590]

Moreover, by Eq. (5.264) the ideal structure factor can be rewritten as a function of atomic scattering factors fj of the (/) atoms involved, i.e., contained on the diffraction planes and placed at the r distance towards the referential centered at the level of the unit cell, under the form prescribed by the transformation (5.48), as adapted to this analysis  [Pg.590]


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Contour

Contour map

Electron applications

Electronics applications

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