2009
DOI: 10.1016/j.cryogenics.2008.08.008
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Attenuation of ultrasonic waves in V, Nb and Ta at low temperatures

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Cited by 22 publications
(19 citation statements)
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“…In this research, it is believed that the curve of the attenuation vs temperature can be separated into two part: the first part corresponds to the temperature in the range of 0 to 15 o C and the second part corresponds to the temperature range from 15 to 50 o C. In the first part, the attenuation is strongly dependence on properties of coupling material which was viscous oil and became less viscous at low temperature, thus the attenuation was increased very quickly when the temperature decreased. In the second part, because the viscosity of the coupling material is very good with its gel state and the ultrasonic longitudinal wave could easily propagate through this layer with small absorption, the attenuation could be only effected by properties of sample material and it should be depended on C −3 longitudinal [7]. However, the change of C longitudinal is small when temperature increased from 15 to 50˚C (Fig.…”
Section: Resultsmentioning
confidence: 99%
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“…In this research, it is believed that the curve of the attenuation vs temperature can be separated into two part: the first part corresponds to the temperature in the range of 0 to 15 o C and the second part corresponds to the temperature range from 15 to 50 o C. In the first part, the attenuation is strongly dependence on properties of coupling material which was viscous oil and became less viscous at low temperature, thus the attenuation was increased very quickly when the temperature decreased. In the second part, because the viscosity of the coupling material is very good with its gel state and the ultrasonic longitudinal wave could easily propagate through this layer with small absorption, the attenuation could be only effected by properties of sample material and it should be depended on C −3 longitudinal [7]. However, the change of C longitudinal is small when temperature increased from 15 to 50˚C (Fig.…”
Section: Resultsmentioning
confidence: 99%
“…Many factors can contribute to this dependence. P. Palanichamy et al showed that the attenuation of the ultrasonic beam is influenced by the grain size of steel [19], M. Molero et al though that the attenuation must be effected by the frequency of the ultrasonic wave [18], Devraj Singh et al showed that the attenuation of ultrasonic longitudinal wave depended on C −3 longitudinal [7], while N. Guo et al and ER. Generazio considered that the attenuation of ultrasonic beam is influenced by the thickness of the coupling material in the direct contact technique and unsteady pressure applied to the transducer and roughness [20].…”
Section: Resultsmentioning
confidence: 99%
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“…Also,  is the density of compound and  is angle with the unique axis of the crystal. For hexagonal nanostructured crystal the Debye average velocity is specified by the equation as [33,34]:…”
Section: Theorymentioning
confidence: 99%
“…A number of books and review articles are available which gives experimental techniques and theoretical interpretation. In solids [10,11] there are several causes of ultrasonic attenuation, the most important being electron-phonon interaction at low temperatures [12,13] and phonon-phonon interaction at high temperatures [14,15]. There are several methods for theoretical evaluation of ultrasonic attenuation, but the most accepted and reliable one uses second and third order elastic constants (SOEC and TOEC) [10,11].…”
Section: Introductionmentioning
confidence: 99%