2011
DOI: 10.1007/s00707-011-0514-y
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Mathematical modeling of elastic wave propagation in crystals: 3D-wave surfaces

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Cited by 13 publications
(12 citation statements)
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“…l, Å Е, эВ Е b , эВ/атом (С) 6 1,42 -15,3 -7,8 (С) 44 1,35 -13,1 -3,0 (С) 63 (6) 2,20 -13,2 -3,6 (С) 63 121,71 -14,7 -4,6 (С) 664 1,56 -11,3 -1,2 (С) 634 1,10 -12,3 -2,2…”
Section: графенunclassified
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“…l, Å Е, эВ Е b , эВ/атом (С) 6 1,42 -15,3 -7,8 (С) 44 1,35 -13,1 -3,0 (С) 63 (6) 2,20 -13,2 -3,6 (С) 63 121,71 -14,7 -4,6 (С) 664 1,56 -11,3 -1,2 (С) 634 1,10 -12,3 -2,2…”
Section: графенunclassified
“…4. Расположение координатных осей для двумерных кристаллов Методика отыскания направлений распространения и поляризации чистых мод упругих волн в 3D и 2D кристаллах была разработана нами и описана в работах [42][43][44][45][46][47]…”
Section: акустические свойстваunclassified
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“…Figure 2 shows, in the general case, the phase velocity surfaces for one quasi longitudinal and two quasi transverse elastic waves in the (C) CTO supracrys tal. The surfaces were constructed based on the model described in [13] based on solution of the GreenChristoffel equation [14].…”
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confidence: 99%