1958
DOI: 10.1007/bf01418637
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Zur Temperaturabhängigkeit der elastischen Konstanten von Alkalihalogenidkristallen

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Cited by 85 publications
(16 citation statements)
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“…Presently, the anharmonic properties for lead chalcogenides are evaluated at 100-1000 K utilizing the concepts of the nearest neighbour distance (r) and hardness parameter (q). These properties are calculated (taking r = 2.970, 3.060 and 3.225 Å for PbS, PbSe and PbTe, respectively, and q = 0.345 Å) at different temperatures using the theory described earlier [1,7,8]. The whole evaluation is based on the assumption that the fcc crystal structure of the material does not change when temperature varies up to their melting point.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Presently, the anharmonic properties for lead chalcogenides are evaluated at 100-1000 K utilizing the concepts of the nearest neighbour distance (r) and hardness parameter (q). These properties are calculated (taking r = 2.970, 3.060 and 3.225 Å for PbS, PbSe and PbTe, respectively, and q = 0.345 Å) at different temperatures using the theory described earlier [1,7,8]. The whole evaluation is based on the assumption that the fcc crystal structure of the material does not change when temperature varies up to their melting point.…”
Section: Discussionmentioning
confidence: 99%
“…The elastic energy density for a crystal of a cubic symmetry can be expanded up to quartic terms as shown below [1]: (1) where C ijkl , C ijklmn and C ijklmnpq are the SOECs, TOECs and FOECs in tensorial form; x ij are the Lagrangian strain components, C IJ , C IJK and C IJKL are the SOECs, TOECs and FOECs in Brügger's definition [7] and Voigt notations [8]. The SOECs, TOECs and FOECs are as given below…”
Section: Theorymentioning
confidence: 99%
“…Second-and third-order elastic moduli at temperature, T are the sum of elastic moduli at absolute zero temperature and vibrational contribution to second-and third-order elastic moduli at corresponding temperature [19][20][21][22] …”
Section: Elastic Modulimentioning
confidence: 99%
“…The elastic constants of the second, third and fourth order are defined as [24] The free energy density [25,26] of a crystal at a flnite temperature Τ is where U0 is the inteual energy per unit volume of the crystal when all ions are at rest on their lattice points, Uvib is the vibrational free energy, Vc is the volume of the primitive cell, N is the number of the primitive cells in the crystal and s is the number of ions in the elementary cell. Other notations used in this equations have their usual meanings.…”
Section: Formulationmentioning
confidence: 99%