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Peak positions as a function of unit cell dimensions

1 Peak positions as a function of unit cell dimensions [Pg.164]

The interplanar distance is a function of the unit cell parameters and Miller indices, h, k and /, which fully describe every set of crystallographic [Pg.164]

The usefulness of the reciprocal lattice concept may be once again demonstrated here by illustrating how easily Eqs. 2.29 to 2.34 can be derived in the reciprocal space employing reciprocal lattice vectors. When the derivation is performed in the direct space the geometrical considerations become quite complex. [Pg.166]

For example, in the orthorhombic crystal system a = p = y = 90°. Hence, Eq. 2.35 is transformed into [Pg.166]

In the general case (triclinic crystal system), the equivalent of Eq. 2.36 is more complex [Pg.166]




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A-peak

Cell Positioning

Cell functions

Functional dimension

Functional unit

Peak positions

Peaking units

Unit cell dimensions

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