issue contents
November 2005 issue
research papers
Electron nanodiffraction and high-resolution imaging evidence is presented to support a new structural form of multiwall boron nitride nanotubes that consist of two helices; one is highly crystalline and faceted and the other is circular and less ordered.
A new method is presented which decides algorithmically whether a combinatorial space tiling is realizable in Euclidean space or in other homogeneous geometries.
A method for the determination of anomalous scattering factors very near to an absorption edge is proposed using their semicircular behavior. As an example, Ge anomalous scattering factors are determined, which show excellent agreement with the values determined by two other methods.
Ultra-small-angle X-ray scattering data were obtained from deformed single-crystal aluminium samples. These data are consistent with recent theoretical predictions of scattering from dislocation walls, allowing quantitative microstructural parameters to be extracted.
Open access
A theoretical foundation and test-case evaluation is presented for de novo structure determination using f′ difference techniques. Prospects for extension of these methods to larger molecules than are currently tackled, including proteins, and the possible use of softer X-rays are discussed.
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The proposed crystalline phase identifier consists of a number of components (layers) describing enough properties of the phase to allow a unique identification. These layers consist of the chemical formula, a flag indicating the state of matter, the space-group number and the Wyckoff sequence. They are defined in such a way that they can be incorporated into the IUPAC International Chemical Identifier (InChI) proposed by the International Union of Pure and Applied Chemistry (IUPAC).
short communications
The symmetry point group statistics for all combinatorially non-isomorphic convex 12-hedra (6384634 in total) are contributed in the paper. The numbers of 12-hedra with 11 to 19 vertices are revised.
A constructive proof of the Motzkin–Grünbaum theorem (at least one fullerene Cn with any even n ≥ 24 exists) is suggested
international union of crystallography
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