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March 2017 issue
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The wider significance of the regularized and physically intuitive Σ function developed by Runnels [Acta Cryst. (2017), A73, 87–92] is discussed.
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A continuous-valued formulation of the coincident site lattice Σ is developed based on the L2 inner product, taking into account temperature and arbitrary lattice rotation. Results are computed for face-centered-cubic tilt bicrystals and shown either to converge to the integer-valued Σ or to diverge to infinity.
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Distribution analysis of intensity observations in serial femtosecond crystallography data processing helps to separate Bragg reflections from the background detector response.
The performance of a lattice-dynamical model refined against elastic Bragg scattering data is tested on L-alanine, naphthalene and xylitol.
A unified approach to derive transformation strains and orientation-relationship models in steels is presented. This unified approach is used to derive the Nishiyama–Wassermann, Kurdjumov–Sachs and other models, and extend them naturally to the situation of a tetragonal α′ phase.
The intrinsic, hyperbolic crystallography of the two-periodic, genus-two HCB and SQL surfaces is presented. All discrete groups containing the translations of the Euclidean embeddings of these surfaces are derived and examples of applications are given.
The practical generation of all Bravais and quasicrystal symmetries from a finite group is described.
The properties of the phase problem for a one-dimensional crystal and implications for imaging single, rod-like molecules are examined.
A Taylor expansion of an anharmonic Debye–Waller factor with respect to temperature was calculated up to the fourth order with a Monte Carlo simulation, where the lattice was face-centred and the atomic interaction was described by the Lennard–Jones potential.
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