How would you……describe the overall significance of this paper? The physical properties of materials are strongly enhanced by introducing nanostructures, parameters of which, however, must be carefully controlled. The paper presents an excellent tool to identify and quantify many of these parameters from a single X-ray diffractogram even during changes of the nanostructure. …describe this work to a materials science and engineering professional with no experience in your technical specialty? This work demonstrates how the intensity profiles of Bragg reflections can be used for analyses of the presence, type, and density of lattice defects, and of the crystallite size distribution especially in nanostructured materials with structural elements of the order of hundreds of nanometers and less. …describe this work to a layperson? If x-rays or electrons are scattered by a perfect lattice, the reflection lines will be sharp and narrow. Introducing defects into that perfect lattice broadens those lines in a way which is characteristic for the defect, and thus allows identifying the defect even if it appears concomitantly with others. The current work reports several examples from recent research on nanomaterials. For a long time the shift and broadening of Bragg profiles have been used to evaluate internal stresses and coherent domain sizes, i.e. the smallest crystalline region without lattice defects.Modern technology provides both enhanced detector resolution and high brilliance x-ray sources thus allowing measurements of x-ray peaks with a high resolution in space and time. In parallel to the hardware, also diffraction theories have been substantially improved so that the shape of Bragg profiles can be quantitatively evaluated not only in terms of the crystallite size and its distribution, but also in terms of the density, type and arrangement of dislocations, twins and stacking faults. Thus state-of-the-art x-ray line profile analysis enables the thorough characterization especially of nanostructured materials which also contain lattice defects. The method can be used also to prove the existence of dislocations in crystalline materials. Examples of nanostructured metals, polymers and even molecular crystals like fullerenes are given.