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Abstract:
To characterize the elastic modulus and yield strength of metallic materials by Knoop hardness, the modified Marshall model and Conway model were proposed to characterize the elastic modulus, and the modified Lockett, Yu, Marsh, Johnson and Vandeperre models were proposed to characterize the yield strength, broadening the new application of Knoop hardness to the characterization of mechanical properties of metallic materials. Knoop hardness tests were carried out on 35 metals. The positive indentation size effect of Knoop hardness (hardness increases with the decrease in load) was analyzed by Meyer's law, elastic-plastic deformation (EPD) model, Hays-Kendall model, and proportional specimen resistance (PSR) model. It was found that the hardness under large loads can be approximated to be constant, and can be used to represent true hardness of the material. For the first time, the influence of pile-up around the short diagonal of Knoop indent was considered to modify Marshall model and Conway model as follows: the constant parameter α in the original Marshall model was modified as a quadratic function of b/d (the ratio of the short diagonal to the long diagonal of the residual Knoop imprint), and a correction coefficient β linearly increasing with the square of b/d was introduced to Conway model. By comparing the values of yield strength in the literature and those calculated by original models, a correction coefficient k was introduced to modify Lockett, Yu, Marsh, Johnson and Vandeperre models for the calculation of yield strength of metals for the first time. The results showed that except for Ti6Al4V and Sn, values of elastic modulus obtained from the modified models were consistent with those from instrumented indentation, with a confidence degree no less than 0. 94. Similarly, except for spring steel 60Si2Mn, values of yield strength obtained from the modified models were consistent with those in the literature, with a confidence degree no less than 0. 90. © 2024 Harbin Institute of Technology. All rights reserved.
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Journal of Harbin Institute of Technology
ISSN: 0367-6234
CN: 23-1235/T
Year: 2024
Issue: 4
Volume: 56
Page: 108-119
Cited Count:
SCOPUS Cited Count: 3
ESI Highly Cited Papers on the List: 0 Unfold All
WanFang Cited Count:
Chinese Cited Count:
30 Days PV: 9
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