2013
DOI: 10.1134/s106377101304009x
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Effect of slow dynamics on elastic properties of materials with residual and shear strains

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Cited by 21 publications
(18 citation statements)
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“…"The slow dynamics" and its impact on "the elastic properties of materials" are specified in [Korobov et al, 2013]. The idea of the new type of rotation waves [Vikulin, 2010[Vikulin, , 2011, as the consequence of the concept envisaging that the geomedium is composed of rotating blocks, is consistent with results of theoretical and instrumental acoustic studies of 'normal' solids [Korobov et al, 2013;Pamyatnykh, Ursulov, 2012;Rudenko et al, 2012].…”
Section: A New Type Of Geodynamic Oscillationssupporting
confidence: 59%
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“…"The slow dynamics" and its impact on "the elastic properties of materials" are specified in [Korobov et al, 2013]. The idea of the new type of rotation waves [Vikulin, 2010[Vikulin, , 2011, as the consequence of the concept envisaging that the geomedium is composed of rotating blocks, is consistent with results of theoretical and instrumental acoustic studies of 'normal' solids [Korobov et al, 2013;Pamyatnykh, Ursulov, 2012;Rudenko et al, 2012].…”
Section: A New Type Of Geodynamic Oscillationssupporting
confidence: 59%
“…The idea of a 'slow' mode "propagating with a velocity that is much lower than the velocity of sound in liquids, solid granules and gas" is theoretically and experimentally supported by results of theoretical and experimental studies [Rudenko et al, 2012]. "The slow dynamics" and its impact on "the elastic properties of materials" are specified in [Korobov et al, 2013]. The idea of the new type of rotation waves [Vikulin, 2010[Vikulin, , 2011, as the consequence of the concept envisaging that the geomedium is composed of rotating blocks, is consistent with results of theoretical and instrumental acoustic studies of 'normal' solids [Korobov et al, 2013;Pamyatnykh, Ursulov, 2012;Rudenko et al, 2012].…”
Section: A New Type Of Geodynamic Oscillationsmentioning
confidence: 99%
“…In addition, a threshold type behavior of the reso nance frequency of the resonator as a function of the vibration amplitude was revealed. Such a behavior of the resonance frequency is typical of media with a nonclassical nonlinearity [13][14][15][16][17]. The presence of strong dispersion of the flexural Lamb mode leads to violation of synchronicity between the principal wave and its harmonics, and no progressive increase in the higher elastic harmonic amplitudes is possible for the traveling flexural Lamb waves.…”
Section: Discussionmentioning
confidence: 99%
“…It should be noted that, in solids with a quadratic nonlinearity, the velocity of elastic waves does not depend on their amplitude while, in the case of a cubic nonlinearity, the elastic wave velocity quadratically depends on the wave amplitude [29]. The linear dependence of the resonator resonance frequency on the wave amplitude and the threshold type behavior of this dependence points to the presence of nonclassical nonlinearity in the material of resonator D1 [13][14][15][16][17].…”
Section: Experimental Study Of the Fast Dynamics Effect In A Resonatomentioning
confidence: 99%
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