1978
DOI: 10.1016/0022-5096(78)90003-0
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An extension of the self-consistent scheme to plastically-flowing polycrystals

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Cited by 686 publications
(298 citation statements)
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“…This model does not need any additional parameter to define the scale transition rule. It can then be easily applied to calibrate the single crystal material parameters on the tensile test [19]. Since the model is valid for tensile tests only, the identification has then to be refined for cyclic tests.…”
Section: Materials Parameters Identificationmentioning
confidence: 99%
“…This model does not need any additional parameter to define the scale transition rule. It can then be easily applied to calibrate the single crystal material parameters on the tensile test [19]. Since the model is valid for tensile tests only, the identification has then to be refined for cyclic tests.…”
Section: Materials Parameters Identificationmentioning
confidence: 99%
“…[3,4,12,[14][15][16]), (ii) the two-phase self-consistent model (e.g., Refs. [15,17,18]), (iii) the generalized self-consistent scheme (e.g., Refs. [3,[19][20][21]), and (iv) the more recent third-order approximation models of Torquato [12].…”
Section: Introductionmentioning
confidence: 99%
“…He noticed that, for power-law creep, Hill's formulation may be integrated into a`total' one making use of`secant' creep compliances. Other secant moduli or compliances have also been de®ned (Berveiller and Zaoui, 1979;Tandon and Weng, 1988) leading to a (classical)`secant formulation', closely related to Hill's incremental formulation.…”
Section: Introductionmentioning
confidence: 99%