International
Tables for
Crystallography
Volume B
Reciprocal Space
Edited by U. Shmueli

International Tables for Crystallography (2006). Vol. B. ch. 5.3, p. 563   | 1 | 2 |

Section 5.3.7.1. Neutron optics

M. Schlenkera* and J.-P. Guigaya,b

aLaboratoire Louis Néel du CNRS, BP 166, F-38042 Grenoble CEDEX 9, France, and  bEuropean Synchrotron Radiation Facility, BP 220, F-38043 Grenoble, France
Correspondence e-mail:  schlenk@polycnrs-gre.fr

5.3.7.1. Neutron optics

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Most experiments in neutron scattering require an intensity-effective use of the available beam at the cost of relatively high divergence and wavelength spread. The monochromators must then be imperfect (`mosaic') crystals. In some cases, however, it is important to have a small divergence and wavelength band. One example is the search for small variations in neutron energy in inelastic scattering without the use of the neutron spin-echo principle. Perfect crystals must then be used as monochromators or analysers, and dynamical diffraction is directly involved. As in the X-ray case, special designs can lead to strong decrease in the intensity of harmonics, i.e. of contributions of [\lambda/2] or [\lambda/3] (Hart & Rodrigues, 1978[link]). The possibility of focusing neutron beams by the use of perfect crystals with the incident beam spatially modulated in amplitude through an absorber, or in phase through an appropriate patterning of the surface, in analogy with the Bragg–Fresnel lenses developed for X-rays, was suggested by Indenbom (1979)[link].

The use of two identical perfect crystals in non-dispersive (+, −, ∥) setting provides a way of measuring the very narrow intrinsic rocking curves expected from the dynamical theory. Any divergence added between the two crystals can be sensitively measured. Thus perfect crystals provide interesting possibilities for measuring very-small-angle neutron scattering. This was performed by Takahashi et al. (1981[link], 1983)[link] and Tomimitsu et al. (1986)[link] on amorphous materials, and by Kvardakov et al. (1987)[link] for the investigation of ferromagnetic domains in bulk silicon–iron specimens under stress, both through the variations in transmission associated with refraction on the domain walls and through small-angle scattering. Imaging applications are described in Section 5.3.7.4[link]. Badurek et al. (1979)[link] used the different deflection of the two polarization states provided by a magnetic prism placed between two perfect silicon crystals to produce polarized beams.

Curved almost-perfect crystals or crystals with a gradient in the lattice spacing can provide focusing (Albertini, Boeuf, Lagomarsino et al., 1976)[link] and vibrating crystals can give the possibility of tailoring the reflectivity of crystals, as well as of modulating beams in time (Michalec et al., 1988[link]). A double-crystal arrangement with bent crystals was shown by Eichhorn (1988)[link] to be a flexible small-angle-neutron-scattering device.

References

First citation Albertini, G., Boeuf, A., Lagomarsino, S., Mazkedian, S., Melone, S. & Rustichelli, F. (1976). Neutron properties of curved monochromators. Proceedings of the conference on neutron scattering, Gatlinburg, Tennessee, USERDA CONF 760601-P2, 1151–1158. Oak Ridge, Tennessee: Oak Ridge National Laboratory.Google Scholar
First citation Badurek, G., Rauch, H., Wilfing, A., Bonse, U. & Graeff, W. (1979). A perfect-crystal neutron polarizer as an application of magnetic prism refraction. J. Appl. Cryst. 12, 186–191.Google Scholar
First citation Eichhorn, F. (1988). Perfect crystal neutron optics. Physica B, 151, 140–146.Google Scholar
First citation Hart, M. & Rodrigues, A. R. D. (1978). Harmonic-free single-crystal monochromators for neutrons and X-rays. J. Appl. Cryst. 11, 248–253.Google Scholar
First citation Indenbom, V. L. (1979). Diffraction focusing of neutrons. JETP Lett. 29, 5–8.Google Scholar
First citation Kvardakov, V. V., Podurets, K. M., Chistyakov, R. R., Shil'shtein, S. Sh., Elyutin, N. O., Kulidzhanov, F. G., Bradler, J. & Kadečková, S. (1987). Modification of the domain structure of a silicon–iron single crystal as a result of uniaxial stretching. Sov. Phys. Solid State, 29, 228–232.Google Scholar
First citation Michalec, R., Mikula, P., Vrána, M., Kulda, J., Chalupa, B. & Sedláková, L. (1988). Neutron diffraction by perfect crystals excited into mechanical resonance vibrations. Physica B, 151, 113–121.Google Scholar
First citation Takahashi, T., Tomimitsu, H., Ushigami, Y., Kikuta, S. & Doi, K. (1981). The very-small angle neutron scattering from neutron-irradiated amorphous silica. Jpn. J. Appl. Phys. 20, L837–L839.Google Scholar
First citation Takahashi, T., Tomimitsu, H., Ushigami, Y., Kikuta, S., Doi, K. & Hoshino, S. (1983). The very-small angle neutron scattering from SiO2–PbO glasses. Physica B, 120, 362–366.Google Scholar
First citation Tomimitsu, H., Takahashi, T., Kikuta, S. & Doi, K. (1986). Very small angle neutron scattering from amorphous Fe78B12Si10. J. Non-Cryst. Solids, 88, 388–394.Google Scholar








































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