X-ray Diffraction Techniques II | Solid-State Chemistry

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XRD Basics
Analyzing XRD Data
Phase Mapping
Moseley's Law
Laue Diffraction
Quasicrystals

XRD Basics

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  • 1

    Recap Bragg condition for X-ray diffraction from crystal planes.

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    Combining Bragg's law with Miller indices to link angles to planes.

Understanding of crystal systems, Bravais lattices, unit cell parameters, and Miller indices (hkl).
The physical principles of wave interference and the derivation/application of Bragg's Law (nλ = 2d sinθ).
Fundamentals of X-ray generation, electromagnetic radiation properties, and how X-rays interact with atomic electron clouds.
Introductory concepts of X-ray diffraction (such as XRD Part I), including basic experimental setups and reading a simple diffractogram.
Structure solution and refinement methodologies, specifically the Rietveld refinement method for analyzing complex powder diffraction data.
Advanced diffraction techniques, including Single-Crystal X-ray Diffraction (SCXRD) for absolute 3D structure determination.
Utilizing the Scherrer equation and Williamson-Hall plots to estimate crystallite size, microstrain, and lattice defects in nanomaterials.
Practical applications of XRD in material science, such as phase identification using the ICDD PDF database and in-situ high-temperature diffraction studies.
37.8K views708likes48:09@mitocwOriginal Release: 2020-12-07

X-ray diffraction is a powerful technique for determining crystal structures by analyzing diffraction patterns; by applying Bragg's law (nλ = 2d sinθ) combined with Miller indices and selection rules (simple cubic allows any indices, body-centered cubic requires even h+k+l, face-centered cubic prohibits mixed odd-even indices), researchers can identify crystal symmetry and calculate lattice constants from peak positions, while Moseley's law (√ν ∝ Z-1) established that atomic number determines periodic table ordering rather than atomic mass.