1956
DOI: 10.1016/0001-6160(56)90021-9
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Single crystal elastic constants of silver and silver alloys

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Cited by 65 publications
(7 citation statements)
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“…The elastic constants, primarily the compliances, of bulk silver have been measured by several sources [30][31][32][33][34][35] -the most recent by Wolfenden et al 35 Using the expressions for calculating the Young's modulus, E, outlined in Nye 36 , Wolfenden's measurements can be presented in terms of directional Young's moduli as shown in Table II. This table illustrates that in bulk silver, the directionally-dependent Young's modulus, E, is greater in the <111> than in the <200> and <220> directions (E<111> > E<110> > E<100>). If the silver nanoparticles behaved like the bulk material, this would mean that the nanoparticles would more likely compress in the {200} direction than the {111} direction.…”
Section: A Elastic Constantsmentioning
confidence: 99%
“…The elastic constants, primarily the compliances, of bulk silver have been measured by several sources [30][31][32][33][34][35] -the most recent by Wolfenden et al 35 Using the expressions for calculating the Young's modulus, E, outlined in Nye 36 , Wolfenden's measurements can be presented in terms of directional Young's moduli as shown in Table II. This table illustrates that in bulk silver, the directionally-dependent Young's modulus, E, is greater in the <111> than in the <200> and <220> directions (E<111> > E<110> > E<100>). If the silver nanoparticles behaved like the bulk material, this would mean that the nanoparticles would more likely compress in the {200} direction than the {111} direction.…”
Section: A Elastic Constantsmentioning
confidence: 99%
“…In the early days of material and metallurgical science, the lattice constant [1] and elastic constant [2] have been measured and investigated thoroughly for silver primary solid solution, namely, silver solid solution of cadmium, indium, tin, antimony, etc. Solid solution strengthening mechanism is well-known, responsible for increasing the yield strength and hardness of metal which is the result of the interactions between dislocations and solute atoms by following mechanisms: elastic interaction, modulus interaction, stacking-fault interaction, electrical interaction, short-range order and long-range order interaction [3].…”
Section: Introductionmentioning
confidence: 99%
“…For bulk Ag, C 11 ϭ124 GPa, C 12 ϭ93.4 GPa, and C 44 ϭ46.1 GPa. 30 The strain-energy-density difference between ͑111͒ and ͑200͒ grains ⌬F ⑀ was estimated to be ϳ0.35 MPa by substituting calculated y,hkl and M hkl values into Eq. ͑2͒.…”
Section: Discussionmentioning
confidence: 99%