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Submitted on 1 Jan 1984
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AMORPHOUS ICE MADE BY ”MELTING” AT 77 K
O. Mishima, L. Calvert, E. Whalley
To cite this version:
O. Mishima, L. Calvert, E. Whalley. AMORPHOUS ICE MADE BY ”MELTING” AT 77 K. Journal
de Physique Colloques, 1984, 45 (C8), pp.C8-239-C8-242. �10.1051/jphyscol:1984846�. �jpa-00224347�
AMORPHOUS ICE MADE BY "MELTING" AT 77 K*
0. Mishima , L.D. Calvert and E. Whalley
Division of Chemistry, National Research Council, Ottawa K1A 0R9, Canada
Résumé - La glace I semble fondre lorsqu'elle est comprimée sous une pression de 10 kbars à 77 K; elle se transforme en une nouvelle forme de glace amorphe dont la masse volumique est" de 1,31 g cm
-3sous une pression de 10 kbars, et de 1,17 g cm
-3sous une pression de zéro.
Abstract - Ice I appears to melt when compressed to 10 kbar at 77 K to form a new kind of amorphous ice having a density of 1.31 g cm
-3at 10 kbar and 1.17 g cm
-3at zero pressure.
I - INTRODUCTION
Amorphous solids can be made by cooling the liquid below the glass transition, which has been used since before recorded history-' and by depositing the vapor onto a cold plate
2. Several other methods have been used
3-1* but these two are the principal methods that use thermodynamic or pseudo-thermodynamic transitions. This paper describes a new way, by "melting" a crystal by pressure below the glass transition of liquid.
If a crystal melts with a decrease of volume, then, by le Chatelier's principle its melting temperature falls as its pressure rises. The stable part of the melting line ends, of course, at a triple point, but, as the melting transition is first-order, the melting line cannot end abruptly except at zero temperature. When such a solid is compressed at low enough temperature to prevent transformation to another crystalline phase and to ensure that the melt is a glass, it must either transform to a glass or become a crystal that is greatly superheated into the liquid region, either of which would be very interesting.
The melting curve of ice I extrapolates to ~10 kbar at 77 K, as is shown in the phase diagram in Fig. 1. We have therefore squeezed ice Ih at 77 K and have recovered the product and examined it by determining its density, by thermal analysis, and by x-ray diffraction
5.
II - EXPERIMENTAL METHODS AND RESULTS II.1 Compression measurements
About 1.2 cm
3of water in an indium cup was placed in a steel cylinder, mounted in a hydraulic press, and the cylinder cooled to liquid-nitrogen temperature. The sample was squeezed, and the displacement of the piston relative to the cylinder was measured to ±-2.5 um by a dial gauge. Independent experiments showed that the pressure in the sample was ~0.90 of nominal. The displacement of the piston during four independent compressions and decompressions is plotted in Fig. 2. The ice compresses elastically up to ~10 kbar, and then starts to transform to another phase. About 2/3 of the final volume change occurs in the first ~0.7 kbar. A similar sample of ice IX at the same temperature did not transform below 25 kbar, although it is always metastable relative
•N.R.C. No. 23717
+N.R.C. Research Associate 1983-85.
Article published online by EDP Sciences and available at http://dx.doi.org/10.1051/jphyscol:1984846
JOURNAL DE PHYSIQUE
P R E S S M I k k r
Fig. 1 Phase diagram of ice in the pressure-temperature plane. The melting point ice Ih is extrapolated beyond the liquid-Ih-111 triple point as the dashed line.
nominal p l k b o r
Fig. 2 Four independent compressions of ice Ih as a function of the nominal pressure to ice I1 and becomes also metastable relative to ice VI at -9.4 kbar and to ice VIII at -10 kbar.
The compression of a volume of indium equal to the volume of indium and ice was measured to determine the compressions of ice I and the new phase. The density of the
recovered phase was measured as 1.17 g cm-3 by weighing in liquid nitrogen, which agrees well with the density determined from the compression and decompression measurements. The specific volumes are plotted in Fig. 3, where the new phase is described as "amorphous" in anticipation of later conclusions. The change of specific volume at the transition is consistent with the transition being essentially the melting of ice to a high-density "liquid" or glass. In the extrapolation in Fig. 3, the effects of the glass transition were not allowed for, but should cause no major effect .
11.2 X-ray diffraction
Two specimens were analyzed by x-ray powder diffraction at -9.5 K using the techniques
described in Ref. 6, and microphotometer traces of representative patterns of the
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