Abstract
In general, diffraction patterns from the higher-order Laue zones are shifted with respect to the zero-order pattern. Expressions for the shift ( t ) have been derived in terms of the indices [ u, v, w ] of a zone, the interplanar spacing ( H ), and a reciprocal lattice vector [ g L (hkl) ] in a holz. The resulting vector possesses the direction of t in terms of a zolz reciprocal lattice vector and has a magnitude which is a fraction of that of the zolz vector. Hence, the calculation of t allows quantitative determination of the location of specific planes in a holz with respect to the zolz, thus simplifying the determination of plane indices consistent with those used in the zolz. The expressions for determining t for cubic, hexagonal close-packed (hep), tetragonal, orthorhombic, and monoclinic crystal types are presented in a table and, when applied, allow calculation of t expressed as a fraction of a zolz vector. An example for graphite is presented to illustrate the use of the equation, and t vectors for several zones for the simple cubic system are tabulated.
| Original language | American English |
|---|---|
| Journal | Journal of Electron Microscopy Technique |
| Volume | 5 |
| DOIs | |
| State | Published - Apr 1 1987 |
Keywords
- Electron Diffraction
- Holz Patterns
- Laue Zones
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