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The 23 pages that link to Reciprocal lattice, each with the reason it gives.

• Crystal structureRelated: Diffraction peaks map onto reciprocal-lattice points.

• X-ray crystallographyRelated: Diffraction spots map onto reciprocal-lattice points, linking geometry to measured scattering.

• Crystal latticeRelated: Its points determine the directions in which a crystal can diffract radiation.

• Bravais latticeRelated: Its periodic structure encodes the translational order of the original lattice.

• Unit cellRelated: Unit-cell geometry determines the reciprocal lattice used to interpret diffraction.

• CrystallographyRelated: Diffraction spots map the reciprocal lattice of the crystal being measured.

• Bloch's theoremRelated: Its vectors express the equivalence of Bloch wavevectors that differ by a reciprocal lattice vector.

• Band structureRelated: Crystal momentum and Brillouin zones are defined using reciprocal-lattice vectors.

• Band theoryRelated: Its geometry organizes electron wave vectors and the boundaries where band gaps appear.

• Electronic band structureRelated: It supplies the natural coordinates for describing crystal electron wavevectors.

• Miller indicesRelated: A reciprocal-lattice vector is normal to the plane represented by the same indices.

• Lattice parameterRelated: Diffraction peak positions are indexed in reciprocal space and relate to real-cell dimensions.

• ReciprocalRelated: This related mathematical construction uses reciprocal scaling in a different setting.

• Nearly-free-electron modelRelated: Its vectors specify which plane-wave states the periodic potential can couple.

• Dirac combRelated: Fourier transformation maps the comb's impulse lattice to its reciprocal lattice.

• Wigner–Seitz cellRelated: Its Wigner–Seitz cell organizes wavevectors into the first Brillouin zone.

• Triclinic crystal systemRelated: Its geometry supports diffraction analysis of triclinic crystals.

• Miller indexRelated: A plane’s Miller indices give the direction of its reciprocal-lattice normal.