1957
DOI: 10.1007/bf01341340
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Die elastischen Konstanten des Eises

Abstract: Durch Messung yon EigenfrequenzeI1 kreiszylindrischer StXbe und l~ aus einkristallinem Eis wurde das vollst~ndige System der elastischen Konstanten im Temperaturbereich zwischen --2 und --30~ bestimmt; Frequenzbereich 5 bis 50 kHz.Das elastische Verhalten yon Kristallen wird nach VOIGT [1 i durch folgende Gleichungen beschrieben : geniigt dazu aber nicht. Beim Bergmann-Schaefer-Verfahren erh~lt man prim~ir die elastischen Moduln, aus denen mittels (3) die Koeffizienten berechnet werden k6nnen. Dutch diese Umre… Show more

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Cited by 87 publications
(33 citation statements)
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“…The observed temperature dependence in our travel-time estimates of V p are consistent with Vogt et al (2008), Kohnen (1974), Bentley (1972Bentley ( , 1971, and Bass et al (1957). Our results indicate that, in the temperature range of interest, the compressional wave speed is more sensitive to temperature than the shear wave speed.…”
Section: Temperature Dependence and Pre-meltsupporting
confidence: 85%
“…The observed temperature dependence in our travel-time estimates of V p are consistent with Vogt et al (2008), Kohnen (1974), Bentley (1972Bentley ( , 1971, and Bass et al (1957). Our results indicate that, in the temperature range of interest, the compressional wave speed is more sensitive to temperature than the shear wave speed.…”
Section: Temperature Dependence and Pre-meltsupporting
confidence: 85%
“…This temperature was the same as that used by Jona and Scherrer (1952) in their determination of ice elastic moduli and lay within the range of temperatures investigated by Dantl (1969) and by Bass and others (1957). As well , -16 Q C lies within the range of those temperatures most frequently associated with the occurrence of ice in the natural environment.…”
Section: Brillouin Spectroscopysupporting
confidence: 70%
“…A measurement of the complete set of elastic compliance constants of artificial monocrystalline ice was reported by Bass and others (1957). However, for purposes of comparison with other measurements, the elastic compliance matrix must be inverted to obtain the elastic stitTness-constant matrix (i.e.…”
Section: Review Of Previous Workmentioning
confidence: 99%
“…Elasticity tensor rms error Bass et al (1957) 13.3 ± 0.8 14.2 ± 0.7 3.06 ± 0.015 6.3 ± 0.8 4.6 ± 0.9 147 160 155 Green and Mackinnen (1956) 13.33 ± 1.98 14.28 ± 0.54 3.26 ± 0.08 6.03 ± 0.72 5.08 ± 0.72 115 125 121 Dantl (1968) 13.21 ± 0.04 14.43 ± 0.06 2.89 ± 0.02 6.7 ± 0.13 5.79 ± 0.41 106 117 112 Brockamp and Querfurth (1964) 13.63 14.85 3.04 6.69 (5.19) 79 87 83 Gammon et al (1983) 13.93 ± 0.04 15.01 ± 0.05 3.01 ± 0.01 7.08 ± 0.04 5.77 ± 0.02 59 61 57 Jona and Scherrer (1952) 13.845 ± 0.08 14.99 ± 0.08 3.19 ± 0.03 7.07 ± 0.12 5.81 ± 0.16 58 57 54 Bennett (1968) 14. Figure 2c shows as an example the zero-offset P-wave velocity v p0 calculated from the monocrystal elasticity tensor measured by Gammon et al (1983) converted to the polycrystal elasticity tensor and seismic velocities with our method mentioned above.…”
Section: Calculation Of Seismic Velocities For Anisotropic Icementioning
confidence: 99%
“…The different vertical P-wave velocities calculated from the different elasticity tensors all follow the same velocity trend over depth, which is determined by the COF eigenvalues. The highest P-wave velocities are calculated from the theoretically derived elasticity tensor of Penny (1948), and the lowest derived P-wave velocities from the elasticity tensor of Bass et al (1957), who used the resonance frequencies to derive the components of the elasticity tensor. The velocities derived from the elasticity tensors of Gammon et al (1983), Jona and Scherrer (1952) and Bennett (1968) all show good agreement with the VSP velocities.…”
Section: Different Elasticity Tensorsmentioning
confidence: 99%