1995
DOI: 10.1016/0965-9773(95)00250-i
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Hall-Petch relations for multilayered materials

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Cited by 312 publications
(108 citation statements)
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“…Such a tendency was previously confirmed on TiN/NbN superlattices by Yashar and Sproul [7] and by other authors [8,9] for different carbide and nitride PVD deposited superlattice coatings. Anderson and co-authors also observed a similar micro-hardness evolution for metallic structure like Cu/Ni multilayers [10]. They developed a complete model based on the calculation of the critical shear stress required for the dislocation loop moving within a given layer, and the determination of the dislocation density in the cell.…”
Section: Layered Structurementioning
confidence: 99%
“…Such a tendency was previously confirmed on TiN/NbN superlattices by Yashar and Sproul [7] and by other authors [8,9] for different carbide and nitride PVD deposited superlattice coatings. Anderson and co-authors also observed a similar micro-hardness evolution for metallic structure like Cu/Ni multilayers [10]. They developed a complete model based on the calculation of the critical shear stress required for the dislocation loop moving within a given layer, and the determination of the dislocation density in the cell.…”
Section: Layered Structurementioning
confidence: 99%
“…Some decades later, Sproul et al 42 stated that several explanations have been proposed to explain the hardness increase, including not only the dislocation barrier due to the interface mismatch 43 but also the Hall Petch effect 44 . Additionally, coherent strain and the effect of different modulus of elasticity between sub-layers have been suggested as mechanisms that may contribute for hardness increase.…”
Section: Microhardness and Periodicitymentioning
confidence: 99%
“…(1). Several recent experimental [1,3] and theoretical [4][5][6] studies have, however, shown that the H-P model may break down at nm-length scales. At µm-length scales, dislocation pile-ups can be treated as a continuum distribution and eq.…”
Section: Introductionmentioning
confidence: 99%
“…The assumption that the number of dislocations in the pileup (N) decreases in proportion with decreasing h provides one way to interpret the dependence of strength on h at nm-length scales [4,5]. In this approach, a peak in strength is reached when h is so small that N cannot exceed one [4,5]. This approach assumes that the dislocation sources are such that pile-ups will always form, whether N=2 or significantly greater.…”
Section: Introductionmentioning
confidence: 99%