Laue equations

E637000

Laue equations are a set of mathematical conditions that describe the diffraction of X-rays by a crystal lattice in reciprocal space, providing a more general formulation than Bragg’s law.

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Statements (46)

Predicate Object
instanceOf concept in crystallography
set of equations
theory of X-ray diffraction
appliesTo periodic crystal lattices
three-dimensional crystal structures
assumes elastic scattering of X-rays
monochromatic X-ray radiation in basic form
category diffraction theory
reciprocal space formalism
describes diffraction in reciprocal space
diffraction of X-rays by a crystal lattice
dimension three-dimensional
equivalentTo Bragg’s law under specific geometrical conditions
expresses conditions for constructive interference of X-rays
momentum conservation in crystal diffraction
field X-ray crystallography NERFINISHED
crystallography
solid-state physics
formulatedIn reciprocal space
foundationFor kinematic theory of diffraction
single-crystal diffraction analysis
hasComponentForm h a* + k b* + l c* = k' − k
hasForm k' − k = G
implies diffracted intensity is nonzero only when Laue conditions are satisfied
involves Miller indices h, k, l
diffracted wavevector k'
incident wavevector k
reciprocal basis vectors a*, b*, c*
reciprocal lattice vector G
mathematicalNature vector equations
moreGeneralThan Bragg’s law NERFINISHED
namedAfter Max von Laue NERFINISHED
relatedConcept Ewald sphere NERFINISHED
reciprocal lattice
structure factor
relatedTo Fourier description of crystals
relates diffracted X-ray wavevector
incident X-ray wavevector
reciprocal lattice vectors
requires periodic translational symmetry
usedFor analyzing Laue diffraction experiments
determining crystal orientation
indexing diffraction patterns
usedIn Laue method of X-ray diffraction NERFINISHED
orientation determination of single crystals
yearProposed 1912

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Bragg's law relatedConcept Laue equations