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The reciprocal lattice
The reciprocal lattice is an array of points in which each point
corresponds to a special plane in the crystal lattice. In fact, each of
the planes in real crystal lattice is represented by a point in the
reciprocal lattice located at distance d hkl from the center O. The
distance of a point in the reciprocal lattice to the center is illustrated
by the vector g(hkl), which is called the diffraction vector.
Diffraction pattern and reciprocal lattice are related to each other
and this relation is used for the interpretation of different diffraction
patterns. The reciprocal lattice has two special properties:
1.The diffraction vector g(hkl) of reciprocal lattice
is perpendicular to the plane of the crystal lattice
2.g(hkl)=1/dhkl
The Ewald sphere is drown in reciprocal lattice. The formation of a diffraction pattern
is shown geometrically. The relations between incident, transmitted and diffracted
beams, the Ewald sphere and different diffraction patterns are illustrated.
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  • 42. The reciprocal lattice The reciprocal lattice is an array of points in which each point corresponds to a special plane in the crystal lattice. In fact, each of the planes in real crystal lattice is represented by a point in the reciprocal lattice located at distance d hkl from the center O. The distance of a point in the reciprocal lattice to the center is illustrated by the vector g(hkl), which is called the diffraction vector. Diffraction pattern and reciprocal lattice are related to each other and this relation is used for the interpretation of different diffraction patterns. The reciprocal lattice has two special properties: 1.The diffraction vector g(hkl) of reciprocal lattice is perpendicular to the plane of the crystal lattice 2.g(hkl)=1/dhkl
  • 43. The Ewald sphere is drown in reciprocal lattice. The formation of a diffraction pattern is shown geometrically. The relations between incident, transmitted and diffracted beams, the Ewald sphere and different diffraction patterns are illustrated.