In
physics, the
reciprocal lattice represents the
Fourier Transform of another lattice (usually a
Bravais lattice). In normal usage, this first lattice (whose transform is represented by the reciprocal lattice) is usually a periodic spatial function in real-space and is also known as the
direct lattice. While the direct lattice exists in real-space and is what one would commonly understand as a physical lattice, the reciprocal lattice exists in reciprocal space (also known as
momentum space or less commonly
K-space, due to the relationship between the
Pontryagin duals momentum and position.) The
reciprocal lattice of a reciprocal lattice, then, is the original direct lattice again, since the two lattices are Fourier Transforms of each other.