1967
DOI: 10.1088/0370-1328/91/2/317
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The low-temperature thermal expansion and vibrational properties of alkaline earth fluorides

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1969
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Cited by 85 publications
(20 citation statements)
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“…Low-temperature measurements have been reported by Bailey and Yates [1] from 273 K down to about 30 K and by White [2] between 6 and 90 K and between 273 and 293 K. The results of these authors agree and have been reviewed by Barron et al [3]. A linear thermal expansion coefficient of = 1.85 x 10 5K 1at 3 0 0 K h a s been derived on the basis of these measurements.…”
mentioning
confidence: 56%
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“…Low-temperature measurements have been reported by Bailey and Yates [1] from 273 K down to about 30 K and by White [2] between 6 and 90 K and between 273 and 293 K. The results of these authors agree and have been reviewed by Barron et al [3]. A linear thermal expansion coefficient of = 1.85 x 10 5K 1at 3 0 0 K h a s been derived on the basis of these measurements.…”
mentioning
confidence: 56%
“…Contrary to this result, the X-ray measurements of Sirdeshmukh and Deshpande [5] in the range 301 to 527 K gave a strongly temperature-dependent expansion coefficient which increases from 2.05 x 10 5 K at 300K to 2.74 x 10-SK -~ at 527K. It has already been pointed out by Bailey and Yates [1] that these resuts do not appear as a smooth continuation of the low-temperature data. On the other hand, although the expansion coefficient given by Kikoin [4] is in excellent agreement with the value at 300 K determined from the low-temperature experiments, it is somewhat surprising that ~ remains constant with increasing temperature.…”
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confidence: 69%
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“…From our results we obtain for s a value of 1.2 X 10 -3 K -1 , which differs markedly from that reported for nominally pure BaF2, viz. s = 5.37 X 10 -5 K -1 [52]. These interpretations of TS results therefore seem questionable.…”
Section: Broad Absorption Lossesmentioning
confidence: 96%
“…Bailey and Yates [9] have given the sources of the specific heat and elastic constant data which were used in association with their thermal expansion data in calculating vD(n) as a function of n for -3 5 n 5 6. Their values of vD (n) have been used without modification in calculating OM( T, V ) as described below.…”
Section: The Debye-walk Frequency Integralsmentioning
confidence: 99%