Literature DB >> 25053859

Aspects of Experimental Errors and Data Reduction Schemes From Spherical Indentation of Isotropic Materials.

J K Phadikar1, T A Bogetti2, A M Karlsson3.   

Abstract

Sensitivity to experimental errors determines the reliability and usefulness of any experimental investigation. Thus, it is important to understand how various test techniques are affected by expected experimental errors. Here, a semi-analytical method based on the concept of condition number is explored for systematic investigation of the sensitivity of spherical indentation to experimental errors. The method is employed to investigate the reliability of various possible spherical indentation protocols, providing a ranking of the selected data reduction protocols from least to most sensitive to experimental errors. Explicit Monte Carlo sensitivity analysis is employed to provide further insight of selected protocol, supporting the ranking. The results suggest that the proposed method for estimating the sensitivity to experimental errors is a useful tool. Moreover, in the case of spherical indentation, the experimental errors must be very small to give reliable material properties.

Keywords:  condition number; indentation; sensitivity; spherical indentation; strain hardening

Year:  2014        PMID: 25053859     DOI: 10.1115/1.4027549

Source DB:  PubMed          Journal:  J Eng Mater Technol        ISSN: 0094-4289            Impact factor:   1.419


  1 in total

1.  An Inverse Method for Measuring Elastoplastic Properties of Metallic Materials Using Bayesian Model and Residual Imprint from Spherical Indentation.

Authors:  Mingzhi Wang; Weidong Wang
Journal:  Materials (Basel)       Date:  2021-11-23       Impact factor: 3.623

  1 in total

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