The reciprocal lattice is
If , its primitive vectors are
and satisfy .
The Wigner--Seitz cell of a lattice point consists of points at least as close to it as to every other lattice point. Its faces lie on perpendicular bisectors to neighbouring lattice points.
For direct primitive vectors and , reciprocal primitive vectors are
The reciprocal Wigner--Seitz cell is a regular hexagon of area and circumradius .

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The concept of the reciprocal lattice is fundamental in the field of solid-state physics and crystallography. It is a mathematical construct that helps in the analysis of wave phenomena in periodic structures, such as crystals. ### Definition: The reciprocal lattice is defined as a lattice in reciprocal space (momentum space), which is constructed from a given real space lattice (direct lattice). Each point in the reciprocal lattice corresponds to a unique set of wave vectors (k-vectors) associated with the periodic structure of the crystal.