Inelastic neutron scattering of hydrogen trapped in solid argon W. Langel To cite this version: W. Langel. Inelastic neutron scattering of hydrogen trapped in solid argon. Revue de Physique Appliquee, 1984, 19 (9), pp.755-757. <10.1051/rphysap:01984001909075500>. <jpa00245253> HAL Id: jpa-00245253 https://hal.archives-ouvertes.fr/jpa-00245253 Submitted on 1 Jan 1984 HAL is a multi-disciplinary open access archive for the deposit and dissemination of scientific research documents, whether they are published or not. The documents may come from teaching and research institutions in France or abroad, or from public or private research centers. L’archive ouverte pluridisciplinaire HAL, est destinée au dépôt et à la diffusion de documents scientifiques de niveau recherche, publiés ou non, émanant des établissements d’enseignement et de recherche français ou étrangers, des laboratoires publics ou privés. Revue Phys. Appl. 19 (1984) 755-757 Inelastic neutron W. SEPTEMBRE scattering of hydrogen trapped 1984, 755 in solid argon Langel Institut Laue-Langevin, 156X, 38042 Grenoble Cedex, France La diffusion inélastique des neutrons par des molécules d’hydrogène isolées dans une matrice d’argon l’hydrogène pur dans la phase solide a été étudiée. Les pics de la rotation libre de l’hydrogène sont mesurés dans les deux échantillons, et aucun décalage de position n’est observé entre les deux spectres. Les spectres de l’hydrogène pur montrent des effets du recul importants pour un transfert de moment élevé (7 Å-1), contrairement aux spectres de l’hydrogène dans la matrice d’argon. Résumé. 2014 et par Molecular hydrogen was isolated in an argon matrix. Its inelastic neutron scattering functions at transfers of 1 to 7 Å-1were compared with those of solid hydrogen. Both samples show free rotation without line shift. At high momentum transfer (7 Å-1), the spectrum of pure hydrogen is affected by recoil, whereas no recoil effects could be seen in matrix isolated H,. Abstract 2014 momentum 1. Introduction. molecules in an inert environment is a technique of preparing samples for different kinds of spectroscopy [1]. Especially optical absorption and fluorescence spectroscopy have been applied to a large number of matrix-isolated molecules. Molecular spectroscopy in matrices is interesting for two reasons mainly : Trapping common [4] worked at a high incident energy (65 meV) and found broad lines, which they interpreted as due to recoil effects. In this work the inelastic neutron scattering of hydrogen in a matrix will be described and compared with the well understood spectra of pure hydrogen. ner 2. ExperimentaL The main difficulty of a matrix experiment is the preIn many cases, the interaction between the paration of the sample. In optical spectroscopy, matrix and the trapped molecules is very weak com- where matrix techniques are most commonly applied, pared with the energies of intramolecular transitions layers of a thickness of about 0.1 mm are studied, (e.g. internal vibrations), and the molecule can be which obviously must have a perfect optical quality. studied under conditions similar to those in the gas They contain about 5 mmol of the host and 0.01 mmol phase. For neutron scattering this means, that sam- of the impurity. For neutron scattering, large samples ples of a high particle densities can be prepared, in of some cm’ of volume containing about 500 mmol which the intermolecular interactions are still quite matrix material and 5 to 10 mmol of the impurity small. (i.e. 5 x 1021 molec.) have to be prepared The impuThe existing small intermolecular interactions rity should have a high scattering cross section (e.g. cause shifts of rotational lines and local modes of the contain hydrogen atoms), since its concentration is trapped molecules. By measuring these effects, inter- limited, while the one of the matrix should be small. molecular potentials can be found. This holds for. the most important hosts as argon The neutron scattering of molecular hydrogen was and krypton, as well as for neon and SF6, but not intensively studied until now, both experimentally for hydrocarbon glasses. There are two methods of preparing these samples : and theoretically [2]. In solid hydrogen, a maximum in the phonon density of states was found at 5.4 meV Either matrix and impurity are condensed into the [3]. The ortho para- transition in the solid is found sample container as a liquid solution and then frozen to form a solid, or a gas mixture of both components at energies of 13.5 to 14.6 meV, whereas the gas A is frozen directly at the cold walls of the sample value is meV. 14.6 of the work on major part phase the state. with container deals Whittemore and Danliquid (vapour deposition). H2 - - Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/rphysap:01984001909075500 756 The first possibility is limited to impurities, which dissolve readily in the matrix in the liquid phase and do not separate and cluster during the freezing itself. Whereas examples of such systems are well known [5], many impurities have an extremely low solubility in the matrix near the freezing point and therefore cannot be isolated in a solid matrix by this method. As the behaviour of hydrogen in freezing argon was not known, the second method was chosen for the present experiment. The samples were prepared in a liquid helium cryostat An aluminium cylinder of a length of 100 mm and an inner diameter of 15 mm was connected to a stainless steel inlet tube. The cylinder is cooled by 1 mbar of helium exchange gas. The inlet tube was heated by a thermocoax wire. The temperature at the sample can was measured by a 30 Ohms Fe-Rh-resistor. The gas to be deposited, initially was mixed in a stainless steel cylinder of a volume of 1 1. The gases used were argon (L’Air Liquide, 99.995 % purity) and hydrogen (L’Air Liquide, 99.995 % purity). The mixing ratio was controlled by the partial pressures of the gases in the cylinder. For that purpose, two piezoresistive pressure sensors (Keller, 0 to 5 bar and 0 to 50 bar) were employed At least one day time was given to the gas after ’filling to the cylinder in order to obtain complete mixing. The gas flow during deposition was controlled by a TYLAN-gas flow controller to be about 40 cm3/min. All essential parameters for the condensation the sample were listed on a chart recorder. Since the evaporization temperatures of argon and hydrogen are very different (21 K and 87 K), it appeared necessary to check, whether a separation of host and impurity during sample deposition had taken place. This was done by two methods : - After a 3. Results and discussion. Figure la shows the spectrum of H2 in argon at low scattering angles. It has to be compared with the and above the temperature deposition, the sample at the same time heated to The results were evaluated with the help of a newly developed program on the DEC-10 computer of the ILL. The spectra were first corrected for scattering of the sample can and in a separate step for the scattering of the pure matrix, which had also been recorded. In order to reduce the scatter, the raw data were smoothed. They were, however, not symmetrized, since the ratio of ortho- and para-modification of the hydrogen in the samples was not in thermal equilibrium with the matrix. was pumped boiling point of hydrogen. Only hydrogen trapped in the argon thus could stay in the matrix. On the other hand, clustering of the trapped hydrogen in the argon matrix was avoided by keeping the temperature below the range, where diffusion in the matrix becomes important (about 40 % of the melting point [1]). The results of the scattering of trapped hydrogen was compared with that of scattering from bulk solid hydrogen recorded under the same conditions Fig. 1. - transfer 1 Spectrum of2 % H2 in argon at 6 K. a) Momentum A-1, b) Momentum transfer 7 A-1. - (s. below). spectrum of solid hydrogen at the same conditions (Fig. 2a). Both spectra show lines at 14.5 meV as well in The neutron scattering experiment was performed at the time-of-flight spectrometer IN 4 at the ILL. The primary spectrometer consisted of two rotating graphite crystals. The incident energy was 31 meV. The rotational speed of the two crystals was 7 194 rpm resulting in one neutron pulse every 4.2 ms. The secondary spectrometer has a flight path of 4 m’length. The detectors covered scattering angles of - 9.6 to 28, 48.5 to 84, and 104 to 140 degrees. The time-offlight spectra were recorded with a channel width of 8 ps. energy gain as in energy loss, which clearly have to be assigned to the ortho para-transition of molecular hydrogen. The lines in the matrix and in pure hydrogen have the same position within instrumental resolution. The rotations of H2 are less *affected by the environment of the molecule than those of other molecules (e.g. CH4 [5]), since H2 is geometrically very small and since its rotational energy spacings are large compared with the interaction to the host. The ratio of intensities of the ortho- para- to the paraortho-lines is far above the value expected in thermal 757 8 meV energy loss, which is very similar to the phospectrum of pure argon (Fig. 3). As the spectrum in figure 2 was corrected for the scattering of the argon matrix, this feature is, however, entirely due to hydrogen trapped in the matrix and vibrating in phase with the lattice. non Fig. 3. transfer 7 - 2. transfer 1 Fig. - Spectrum of solid hydrogen at 6 K. a) Momentum Â-1, b) Momentum transfer 7 A-1. equilibrium at 6 K. This is due to the well known fact, that ortho- para-conversion is slow [6], and with condensation a ratio of both modifications close to that at ambient temperature is conserved. Apart from the rotational lines, the two spectra (Figs. 1 a, 2a) differ considerably. The spectrum of solid hydrogen (Fig. 2a) shows some maxima, which can be assigned to peaks in the phonon density of states and combination lines of phonons and rotational transitions, in perfect agreement with [3]. For H2 in argon (Fig. la), a broad feature around 5 meV can be seen, which is probably due to the lattice phonons of argon. At high angles, the spectra ôf the two samples become completely different (Figs. 1 b and 2b). The spectrum of solid hydrogen shows large recoil broadening and shift, the sharp line at zero energy transfer has disappeared. This is similar to earlier results for liquid hydrogen [4]. In the spectrum of H2 in the matrix, these recoil effects cannot be seen. Instead, there is a feature with maxima at 3 and Spectrum of solid  -1. argon at 6 K, Momentum At present, we only can draw some qualitative conclusions from the spectra recorded here. In solid hydrogen, the translational movement of the molecules is hindered by a barrier, which is small compared with the incident neutron energy of 31 meV. Thus, recoil effects can be seen. In the argon matrix, the hydrogen molecules are more rigidly embedded into the lattice. They are thus vibrating in phase with the lattice. Even at high momentum transfers, no recoil effects can be seen, since the effective mass is much higher than that of a single molecule. A strong interaction potential of the trapped molecule and the host seems to be in contradiction with the observation of free rotation. The rotations of the hydrogen molecule are, however, only hindered by the angular dependent part of its interaction potential with the host. A potential, which depends strongly on the distance of the centre of the molecule from the surrounding atoms, but hardly on its orientation, would account for all observations. In future experiments, H2 shall be isolated in matrices with smaller lattice parameters (neon) or stronger chemical interaction with the trapped molecule in order to see how sensitive the H2 rotation is a test for the interaction with its environment. References [1] MEYER, B., Low Temperature Spectroscopy (Elsevier) 1971. P. A., Thermal Neutron demic Press) 1965. [2] EGELSTAFF, Scattering (Aca- [3] BICKERMANN, A., SPITZER, H., STILLER, H., 31 (1978) 345. Z. Physik B [4] WHITTEMORE, W. L., DANNER, H. R., IAEA Proceedings, Vienna, 1 (1963) 273. [5] KATAOKA, Y., PRESS, W., BUCHENAU, U., SPITZER, H., IAEA Proceedings, Vienna, 2 (1978) 311. [6] SILVERA, I. F., Rev. Mod. Phys. 52 (1980) 393.
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