Chapter 5.3. Dynamical theory of neutron diffraction

References

Albertini, G., Boeuf, A., Cesini, G., Mazkedian, S., Melone, S. & Rustichelli, F. (1976). A simple model for dynamical neutron diffraction by deformed crystals. Acta Cryst. A32, 863–868.Google Scholar
Albertini, G., Boeuf, A., Klar, B., Lagomarsino, S., Mazkedian, S., Melone, S., Puliti, P. & Rustichelli, F. (1977). Dynamical neutron diffraction by curved crystals in the Laue geometry. Phys. Status Solidi A, 44, 127–136.Google Scholar
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
Al Haddad, M. & Becker, P. J. (1988). On the statistical dynamical theory of diffraction: application to silicon. Acta Cryst. A44, 262–270.Google Scholar
Ando, M. & Hosoya, S. (1972). Q-switch and polarization domains in antiferromagnetic chromium observed with neutron-diffraction topography. Phys. Rev. Lett. 29, 281–285.Google Scholar
Ando, M. & Hosoya, S. (1978). Size and behavior of antiferromagnetic domains in Cr directly observed with X-ray and neutron topography. J. Appl. Phys. 49, 6045–6051.Google Scholar
Arif, M., Kaiser, H., Clothier, R., Werner, S. A., Berliner, R., Hamilton, W. A., Cimmino, A. & Klein, A. G. (1988). Fizeau effect for neutrons passing through matter at a nuclear resonance. Physica B, 151, 63–67.Google Scholar
Arthur, J. & Horne, M. A. (1985). Boundary conditions in dynamical neutron diffraction. Phys. Rev. B, 32, 5747–5752.Google Scholar
Bacon, G. E. & Lowde, R. D. (1948). Secondary extinction and neutron crystallography. Acta Cryst. 1, 303–314.Google Scholar
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
Baruchel, J. (1989). The contribution of neutron and synchrotron radiation topography to the investigation of first-order magnetic phase transitions. Phase Transit. 14, 21–29.Google Scholar
Baruchel, J., Guigay, J. P., Mazuré-Espejo, C., Schlenker, M. & Schweizer, J. (1982). Observation of Pendellösung effect in polarized neutron scattering from a magnetic crystal. J. Phys. 43, C7, 101–106.Google Scholar
Baruchel, J., Patterson, C. & Guigay, J. P. (1986). Neutron diffraction investigation of the nuclear and magnetic extinction in MnP. Acta Cryst. A42, 47–55.Google Scholar
Baruchel, J., Schlenker, M. & Palmer, S. B. (1990). Neutron diffraction topographic investigations of “exotic” magnetic domains. Nondestruct. Test. Eval. 5, 349–367.Google Scholar
Baruchel, J., Schlenker, M., Zarka, A. & Pétroff, J. F. (1978). Neutron diffraction topographic investigation of growth defects in natural lead carbonate single crystals. J. Cryst. Growth, 44, 356–362.Google Scholar
Baryshevskii, V. G. (1976). Particle spin precession in antiferromagnets. Sov. Phys. Solid State, 18, 204–208.Google Scholar
Bauspiess, W., Bonse, U., Graeff, W., Schlenker, M. & Rauch, H. (1978). Result shown in Bonse (1979).Google Scholar
Becker, P. & Al Haddad, M. (1990). Diffraction by a randomly distorted crystal. I. The case of short-range order. Acta Cryst. A46, 123–129.Google Scholar
Becker, P. & Al Haddad, M. (1992). Diffraction by a randomly distorted crystal. II. General theory. Acta Cryst. A48, 121–134.Google Scholar
Becker, P. J. & Coppens, P. (1974a). Extinction within the limit of validity of the Darwin transfer equations. I. General formalisms for primary and secondary extinction and their application to spherical crystals. Acta Cryst. A30, 129–147.Google Scholar
Becker, P. J. & Coppens, P. (1974b). Extinction within the limit of validity of the Darwin transfer equations. II. Refinement of extinction in spherical crystals of SrF₂ and LiF. Acta Cryst. A30, 148–153.Google Scholar
Becker, P. J. & Coppens, P. (1975). Extinction within the limit of validity of the Darwin transfer equations. III. Non-spherical crystals and anisotropy of extinction. Acta Cryst. A31, 417–425.Google Scholar
Belova, N. E., Eichhorn, F., Somenkov, V. A., Utemisov, K. & Shil'shtein, S. Sh. (1983). Analyse der Neigungsmethode zur Untersuchung von Pendellösungsinterferenzen von Neutronen und Röntgenstrahlen. Phys. Status Solidi A, 76, 257–265.Google Scholar
Belyakov, V. A. & Bokun, R. Ch. (1975). Dynamical theory of neutron diffraction by perfect antiferromagnetic crystals. Sov. Phys. Solid State, 17, 1142–1145.Google Scholar
Belyakov, V. A. & Bokun, R. Ch. (1976). Dynamical theory of neutron diffraction in magnetic crystals. Sov. Phys. Solid State, 18, 1399–1402.Google Scholar
Boeuf, A. & Rustichelli, F. (1974). Some neutron diffraction experiments on curved silicon crystals. Acta Cryst. A30, 798–805.Google Scholar
Bokun, R. Ch. (1979). Beats in the integrated intensity in neutron diffraction by perfect magnetic crystals. Sov. Phys. Tech. Phys. 24, 723–724.Google Scholar
Bonnet, M., Delapalme, A., Becker, P. & Fuess, H. (1976). Polarised neutron diffraction – a tool for testing extinction models: application to yttrium iron garnet. Acta Cryst. A32, 945–953.Google Scholar
Bonse, U. (1979). Principles and methods of neutron interferometry. In Neutron interferometry: proceedings of an international workshop, edited by U. Bonse & H. Rauch, pp. 3–33. Oxford: Clarendon Press.Google Scholar
Bonse, U. (1988). Recent advances in X-ray and neutron interferometry. Physica B, 151, 7–21.Google Scholar
Bonse, U. & Hart, M. (1965). An X-ray interferometer. Appl. Phys. Lett. 6, 155–156.Google Scholar
Chakravarthy, R. & Madhav Rao, L. (1980). A simple method to correct for secondary extinction in polarised-neutron diffractometry. Acta Cryst. A36, 139–142.Google Scholar
Chalupa, B., Michalec, R., Horalik, L. & Mikula, P. (1986). The study of neutron acoustic effect by neutron diffraction on InSb single crystal. Phys. Status Solidi A, 97, 403–409.Google Scholar
Cimmino, A., Opat, G. I., Klein, A. G., Kaiser, H., Werner, S. A., Arif, M. & Clothier, R. (1989). Observation of the topological Aharonov–Casher phase shift by neutron interferometry. Phys. Rev. Lett. 63, 380–383.Google Scholar
Colella, R., Overhauser, A. W. & Werner, S. A. (1975). Observation of gravitationally induced quantum interference. Phys. Rev. Lett. 34, 1472–1474.Google Scholar
Davidson, J. B. & Case, A. L. (1976). Applications of the fly's eye neutron camera: diffraction tomography and phase transition studies. Proceedings of the conference on neutron scattering, Gatlinburg, Tennessee, USERDA CONF 760601-P2, 1124–1135. Oak Ridge, Tennessee: Oat Ridge National Laboratory.Google Scholar
Davidson, J. B., Werner, S. A. & Arrott, A. S. (1974). Neutron microscopy of spin density wave domains in chromium. Proceedings of the 19th annual conference on magnetism and magnetic materials, edited by C. D. Graham and J. J. Rhyne. AIP Conf. Proc. 18, 396–400.Google Scholar
Doi, K., Minakawa, N., Motohashi, H. & Masaki, N. (1971). A trial of neutron diffraction topography. J. Appl. Cryst. 4, 528–530.Google Scholar
Eichhorn, F. (1988). Perfect crystal neutron optics. Physica B, 151, 140–146.Google Scholar
Eichhorn, F., Sippel, D. & Kleinstück, K. (1967). Influence of oxygen segregations in silicon single crystals on the halfwidth of the double-crystal rocking curve of thermal neutrons. Phys. Status Solidi, 23, 237–240.Google Scholar
Guigay, J. P. (1989). On integrated intensities in Kato's statistical diffraction theory. Acta Cryst. A45, 241–244.Google Scholar
Guigay, J. P. & Chukhovskii, F. N. (1992). Reformulation of the dynamical theory of coherent wave propagation by randomly distorted crystals. Acta Cryst. A48, 819–826.Google Scholar
Guigay, J. P. & Chukhovskii, F. N. (1995). Reformulation of the statistical theory of dynamical diffraction in the case E = 0. Acta Cryst. A51, 288–294.Google Scholar
Guigay, J. P. & Schlenker, M. (1979a). Integrated intensities and flipping ratios in neutron diffraction by perfect magnetic crystals. In Neutron interferometry, edited by U. Bonse & H. Rauch, pp. 135–148. Oxford: Clarendon Press.Google Scholar
Guigay, J. P. & Schlenker, M. (1979b). Spin rotation of the forward diffracted beam in neutron diffraction by perfect magnetic crystals. J. Magn. Magn. Mater. 14, 340–343.Google Scholar
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
Hastings, J. B., Siddons, D. P. & Lehmann, M. (1990). Diffraction broadening and suppression of the inelastic channel in resonant neutron scattering. Phys. Rev. Lett. 64, 2030–2033.Google Scholar
Horne, M. A., Finkelstein, K. D., Shull, C. G., Zeilinger, A. & Bernstein, H. J. (1988). Neutron spin – Pendellösung resonance. Physica B, 151, 189–192.Google Scholar
Indenbom, V. L. (1979). Diffraction focusing of neutrons. JETP Lett. 29, 5–8.Google Scholar
International Tables for Crystallography (2004). Vol. C. Mathematical, physical and chemical tables, edited by E. Prince. Dordrecht: Kluwer Academic Publishers.Google Scholar
Iolin, E. M. & Entin, I. R. (1983). Dynamic diffraction of neutrons by high-frequency acoustic waves in perfect crystals. Sov. Phys. JETP, 58, 985–989.Google Scholar
Iolin, E. M., Zolotoyabko, E. V., Raïtman, E. A., Kuvdaldin, B. V. & Gavrilov, V. N. (1986). Interference effects in dynamic neutron diffraction under conditions of ultrasonic excitation. Sov. Phys. JETP, 64, 1267–1271.Google Scholar
Kagan, Yu. & Afanas'ev, A. M. (1966). Suppression of inelastic channels in resonance scattering of neutrons in regular crystals. Sov. Phys. JETP, 22, 1032–1040.Google Scholar
Kato, N. (1980a). Statistical dynamical theory of crystal diffraction. I. General formulation. Acta Cryst. A36, 763–769.Google Scholar
Kato, N. (1980b). Statistical dynamical theory of crystal diffraction. II. Intensity distribution and integrated intensity in the Laue cases. Acta Cryst. A36, 770–778.Google Scholar
Kikuta, S., Ishikawa, I., Kohra, K. & Hoshino, S. (1975). Studies on dynamical diffraction phenomena of neutrons using properties of wave fan. J. Phys. Soc. Jpn, 39, 471–478.Google Scholar
Kikuta, S., Kohra, K., Minakawa, N. & Doi, K. (1971). An observation of neutron Pendellösung fringes in a wedge-shaped silicon single crystal. J. Phys. Soc. Jpn, 31, 954–955.Google Scholar
Klar, B. & Rustichelli, F. (1973). Dynamical neutron diffraction by ideally curved crystals. Nuovo Cimento B, 13, 249–271.Google Scholar
Klein, A. G. (1988). Schrödinger inviolate: neutron optical searches for violations of quantum mechanics. Physica B, 151, 44–49.Google Scholar
Klein, A. G. & Werner, S. A. (1983). Neutron optics. Rep. Prog. Phys. 46, 259–335.Google Scholar
Knowles, J. W. (1956). Anomalous absorption of slow neutrons and X-rays in nearly perfect single crystals. Acta Cryst. 9, 61–69.Google Scholar
Korpiun, P. (1966). Untersuchung ferromagnetischer Strukturen mit einem Zweistrahl-Neutroneninterferometer. Z. Phys. 195, 146–170.Google Scholar
Kulda, J. (1988a). The RED extinction model. I. An upgraded formalism. Acta Cryst. A44, 283–285.Google Scholar
Kulda, J. (1988b). The RED extinction model. II. Refinement of extinction and thermal vibration parameters for SrF₂ crystals. Acta Cryst. A44, 286–290.Google Scholar
Kulda, J. (1991). The RED extinction model. III. The case of pure primary extinction. Acta Cryst. A47, 775–779.Google Scholar
Kulda, J., Baruchel, J., Guigay, J.-P. & Schlenker, M. (1991). Extinction effects in polarized neutron diffraction from magnetic crystals. I. Highly perfect MnP and YIG samples. Acta Cryst. A47, 770–775.Google Scholar
Kulda, J., Vrána, M. & Mikula, P. (1988). Neutron diffraction by vibrating crystals. Physica B, 151, 122–129.Google Scholar
Kvardakov, V. V., Podurets, K. M., Baruchel, J. & Sandonis, J. (1995). Precision determination of the structure factors of magnetic neutron scattering from the Pendellösung data. Crystallogr. Rep. 40, 330–331.Google Scholar
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
Kvardakov, V. V. & Somenkov, V. A. (1990). Observation of dynamic oscillations of intensity of magnetic scattering of neutrons with variation of the orientation of magnetic moments of the sublattices. Sov. Phys. Crystallogr. 35, 619–622.Google Scholar
Kvardakov, V. V. & Somenkov, V. A. (1991). Neutron diffraction study of nonlinear magnetoacoustic effects in perfect crystals of FeBO₃ and α-Fe₂O₃. J. Moscow Phys. Soc. 1, 33–57.Google Scholar
Kvardakov, V. V. & Somenkov, V. A. (1992). Magnetic Pendellösung effects in neutron scattering by perfect magnetic crystals. Acta Cryst. A48, 423–430.Google Scholar
Kvardakov, V. V., Somenkov, V. A. & Shil'shtein, S. Sh. (1990a). Observation of dynamic oscillations in the temperature dependence of the intensity of the magnetic scattering of neutrons. Sov. Phys. Solid State, 32, 1097–1098.Google Scholar
Kvardakov, V. V., Somenkov, V. A. & Shil'shtein, S. Sh. (1990b). Influence of an orientational magnetic transition in α-Fe₂O₃ on the Pendellösung fringe effect in neutron scattering. Sov. Phys. Solid State, 32, 1250–1251.Google Scholar
Kvardakov, V. V., Somenkov, V. A. & Shil'shtein, S. Sh. (1992). Study of defects in cuprate single crystals by the neutron topography and selective etching methods. Superconductivity, 5, 623–629.Google Scholar
Lambert, D. & Malgrange, C. (1982). X-ray and neutron integrated intensity diffracted by perfect crystals in transmission. Z. Naturforsch. Teil A, 37, 474–484.Google Scholar
Malgrange, C., Pétroff, J. F., Sauvage, M., Zarka, A. & Englander, M. (1976). Individual dislocation images and Pendellösung fringes in neutron topographs. Philos. Mag. 33, 743–751.Google Scholar
Mendiratta, S. K. & Blume, M. (1976). Dynamical theory of thermal neutron scattering. I. Diffraction from magnetic crystals. Phys. Rev. 14, 144–154.Google Scholar
Michalec, R., Mikula, P., Sedláková, L., Chalupa, B., Zelenka, J., Petržílka, V. & Hrdlička, Z. (1975). Effects of thickness-shear vibrations on neutron diffraction by quartz single crystals. J. Appl. Cryst. 8, 345–351.Google Scholar
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
Podurets, K. M., Sokol'skii, D. V., Chistyakov, R. R. & Shil'shtein, S. Sh. (1991). Reconstruction of the bulk domain structure of silicon iron single crystals from neutron refraction images of internal domain walls. Sov. Phys. Solid State, 33, 1668–1672.Google Scholar
Podurets, K. M., Somenkov, V. A., Chistyakov, R. R. & Shil'shtein, S. Sh. (1989). Visualization of internal domain structure of silicon iron crystals by using neutron radiography with refraction contrast. Physica B, 156–157, 694–697.Google Scholar
Podurets, K. M., Somenkov, V. A. & Shil'shtein, S. Sh. (1989). Neutron radiography with refraction contrast. Physica B, 156–157, 691–693.Google Scholar
Rauch, H. (1995). Towards interferometric Fourier spectroscopy. Physica B, 213–214, 830–832.Google Scholar
Rauch, H. & Petrascheck, D. (1978). Dynamical neutron diffraction and its application. In Neutron diffraction, edited by H. Dachs, Topics in current physics, Vol. 6 pp. 305–351. Berlin: Springer.Google Scholar
Rauch, H. & Seidl, E. (1987). Neutron interferometry as a new tool in condensed matter research. Nucl. Instrum. Methods A, 255, 32–37.Google Scholar
Raum, K., Koellner, M., Zeilinger, A., Arif, M. & Gähler, R. (1995). Effective-mass enhanced deflection of neutrons in noninertial frames. Phys. Rev. Lett. 74, 2859–2862.Google Scholar
Scherm, R. & Fåk, B. (1993). Neutrons. In Neutron and synchrotron radiation for condensed matter studies (HERCULES course), Vol. 1, edited by J. Baruchel, J. L. Hodeau, M. S. Lehmann, J. R. Regnard & C. Schlenker, pp. 113–143. Les Ulis: Les Editions de Physique and Heidelberg: Springer-Verlag.Google Scholar
Schlenker, M. & Baruchel, J. (1978). Neutron techniques for the observation of ferro- and antiferromagnetic domains. J. Appl. Phys. 49, 1996–2001.Google Scholar
Schlenker, M., Baruchel, J., Perrier de la Bathie, R. & Wilson, S. A. (1975). Neutron-diffraction section topography: observing crystal slices before cutting them. J. Appl. Phys. 46, 2845–2848.Google Scholar
Schlenker, M., Baruchel, J., Pétroff, J. F. & Yelon, W. B. (1974). Observation of subgrain boundaries and dislocations by neutron diffraction topography. Appl. Phys. Lett. 25, 382–384.Google Scholar
Schlenker, M., Bauspiess, W., Graeff, W., Bonse, U. & Rauch, H. (1980). Imaging of ferromagnetic domains by neutron interferometry. J. Magn. Magn. Mater. 15–18, 1507–1509.Google Scholar
Schlenker, M., Linares-Galvez, J. & Baruchel, J. (1978). A spin-related contrast effect: visibility of 180° ferromagnetic domain walls in unpolarized neutron diffraction topography. Philos. Mag. B, 37, 1–11.Google Scholar
Schlenker, M. & Shull, C. G. (1973). Polarized neutron techniques for the observation of ferromagnetic domains. J. Appl. Phys. 44, 4181–4184.Google Scholar
Schmidt, H. H. (1983). Theoretical investigations of the dynamical neutron diffraction by magnetic single crystals. Acta Cryst. A39, 679–682.Google Scholar
Schmidt, H. H., Deimel, P. & Daniel, H. (1975). Dynamical diffraction of thermal neutrons by absorbing magnetic crystals. J. Appl. Cryst. 8, 128–131.Google Scholar
Sears, V. F. (1978). Dynamical theory of neutron diffraction. Can. J. Phys. 56, 1261–1288.Google Scholar
Shil'shtein, S. Sh., Somenkov, V. A. & Dokashenko, V. P. (1971). Suppression of (n, γ) reaction in resonant scattering of neutrons by a perfect CdS crystal. JETP Lett. 13, 214–217.Google Scholar
Shull, C. G. (1968). Observation of Pendellösung fringe structure in neutron diffraction. Phys. Rev. Lett. 21, 1585–1589.Google Scholar
Shull, C. G. (1986). Neutron interferometer systems – types and features. Physica B, 136, 126–130.Google Scholar
Shull, C. G. & Oberteuffer, J. A. (1972). Spherical wave neutron propagation and Pendellösung fringe structure in silicon. Phys. Rev. Lett. 29, 871–874.Google Scholar
Shull, C. G., Zeilinger, A., Squires, G. L., Horne, M. A., Atwood, D. K. & Arthur, J. (1980). Anomalous flight time of neutrons through diffracting crystals. Phys. Rev. Lett. 44, 1715–1718.Google Scholar
Sippel, D. & Eichhorn, F. (1968). Anomale inkohärente Streuung thermicher Neutronen bei Bildung stehender Neutronenwellen in nahezu idealen Kristallen von Kaliumdihydrogenphosphat (KDP). Acta Cryst. A24, 237–239.Google Scholar
Sippel, D., Kleinstück, K. & Schulze, G. E. R. (1962). Nachweis der anomalen Absorption thermischer Neutronen bei Interferenz am Idealkristall. Phys. Status Solidi, 2, K104–K105.Google Scholar
Sippel, D., Kleinstück, K. & Schulze, G. E. R. (1964). Neutron diffraction of ideal crystals using a double crystal spectrometer. Phys. Lett. 8, 241–242.Google Scholar
Sippel, D., Kleinstück, K. & Schulze, G. E. R. (1965). Pendellösungs-Interferenzen mit thermischen Neutronen an Si-Einkristallen. Phys. Lett. 14, 174–175.Google Scholar
Sivardière, J. (1975). Théorie dynamique de la diffraction magnétique des neutrons. Acta Cryst. A31, 340–344.Google Scholar
Somenkov, V. A., Shil'shtein, S. Sh., Belova, N. E. & Utemisov, K. (1978). Observation of dynamical oscillations for neutron scattering by Ge crystals using the inclination method. Solid State Commun. 25, 593–595.Google Scholar
Squires, G. L. (1978). Introduction to the theory of thermal neutron scattering. Cambridge University Press.Google Scholar
Stassis, C. & Oberteuffer, J. A. (1974). Neutron diffraction by perfect crystals. Phys. Rev. B, 10, 5192–5202.Google Scholar
Takagi, S. (1962). Dynamical theory of diffraction applicable to crystals with any kind of small distortion. Acta Cryst. 15, 1311–1312.Google Scholar
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
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
Tasset, F. (1989). Zero field neutron polarimetry. Physica B, 156–157, 627–630.Google Scholar
Taupin, D. (1964). Théorie dynamique de la diffraction des rayons X par les cristaux déformés. Bull. Soc. Fr. Minéral. Cristallogr. 87, 469–511.Google Scholar
Tomimitsu, H. & Doi, K. (1974). A neutron diffraction topographic observation of strain field in a hot-pressed germanium crystal. J. Appl. Cryst. 7, 59–64.Google Scholar
Tomimitsu, H., Doi, K. & Kamada, K. (1983). Neutron diffraction topographic observation of substructures in Cu-based alloys. Physica B, 120, 96–102.Google Scholar
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
Tomimitsu, H. & Zeyen, C. (1978). Neutron diffraction topographic observation of twinned silicon crystal. Jpn. J. Appl. Phys. 3, 591–592.Google Scholar
Werner, S. A. (1980). Gravitational and magnetic field effects on the dynamical diffraction of neutrons. Phys. Rev. B, 21, 1774–1789.Google Scholar
Werner, S. A. (1995). Neutron interferometry tests of quantum theory. Ann. NY Acad. Sci. 755, 241–262.Google Scholar
Werner, S. A., Staudenmann, J. L. & Colella, R. (1979). The effect of the Earth's rotation on the quantum mechanical phase of the neutron. Phys. Rev. Lett. 42, 1103–1106.Google Scholar
Zachariasen, W. H. (1967). A general theory of X-ray diffraction in crystals. Acta Cryst. 23, 558–564.Google Scholar
Zeilinger, A. (1995). Private communication.Google Scholar
Zeilinger, A. & Shull, C. G. (1979). Magnetic field effects on dynamical diffraction of neutrons by perfect crystals. Phys. Rev. B, 19, 3957–3962.Google Scholar
Zeilinger, A., Shull, C. G., Horne, M. A. & Finkelstein, K. D. (1986). Effective mass of neutrons diffracting in crystals. Phys. Rev. Lett. 57, 3089–3092.Google Scholar
Zelepukhin, M. V., Kvardakov, V. V., Somenkov, V. A. & Shil'shtein, S. Sh. (1989). Observation of the Pendellösung fringe effect in magnetic scattering of neutrons. Sov. Phys. JETP, 68, 883–886.Google Scholar
Zolotoyabko, E. & Sander, B. (1995). X-ray diffraction profiles in strained crystals undergoing ultrasonic excitation. The Laue case. Acta Cryst. A51, 163–171.Google Scholar