Figures & data
Table 1. Evolution of yield stress with plastic strain
Figure 1. (Color online). Comparison of experimentally obtained stress–strain curves with the simulation of a combined isotropic/kinematic hardening plasticity model.
![Figure 1. (Color online). Comparison of experimentally obtained stress–strain curves with the simulation of a combined isotropic/kinematic hardening plasticity model.](/cms/asset/4bb819d1-3072-48c6-8dcc-7852fc99807f/tsnm_a_459497_o_f0001g.jpg)
Figure 4. (Color online). Load–displacement comparison for elastic indentation simulation into a specimen with r s = 18 μm and h s = 30 μm.
![Figure 4. (Color online). Load–displacement comparison for elastic indentation simulation into a specimen with r s = 18 μm and h s = 30 μm.](/cms/asset/48142a06-190a-4b5c-89d5-79027758213f/tsnm_a_459497_o_f0004g.jpg)
Figure 5. (Color online). Load–displacement comparison for elastic indentation simulation into a specimen with varying indenter tip radii, ρ (30, 705, 120, 150 and 200 nm).
![Figure 5. (Color online). Load–displacement comparison for elastic indentation simulation into a specimen with varying indenter tip radii, ρ (30, 705, 120, 150 and 200 nm).](/cms/asset/e1c57b6e-c303-489d-b336-eb9dd35a9bf7/tsnm_a_459497_o_f0005g.jpg)
Figure 6. (Color online). Load–displacement curves for elastic indentation simulation into a specimen with r s = 18 μm and varying h s (18, 30, 42, 60, 92 and 120 μm).
![Figure 6. (Color online). Load–displacement curves for elastic indentation simulation into a specimen with r s = 18 μm and varying h s (18, 30, 42, 60, 92 and 120 μm).](/cms/asset/7d6ded77-c3c7-4a9d-8144-0ebbf3b058ff/tsnm_a_459497_o_f0006g.jpg)
Figure 7. (Color online). Comparison of the simulations using different 2D axisymmetric finite element meshes in elastoplastic indentation.
![Figure 7. (Color online). Comparison of the simulations using different 2D axisymmetric finite element meshes in elastoplastic indentation.](/cms/asset/54e394ee-e5bc-49dc-bc2b-4cc1ab91246c/tsnm_a_459497_o_f0007g.gif)
Figure 10. Local top surface details of the modified 3D finite element mesh configured to improve interaction with Berkovich indenter.
![Figure 10. Local top surface details of the modified 3D finite element mesh configured to improve interaction with Berkovich indenter.](/cms/asset/a75e0972-0271-4cb6-8fe4-aae5f6ea5dac/tsnm_a_459497_o_f0010g.gif)
Figure 12. (Color online). Comparison of load–displacement curves for 2D and 3D conical indentations.
![Figure 12. (Color online). Comparison of load–displacement curves for 2D and 3D conical indentations.](/cms/asset/2a190246-a3bb-4466-bc13-cab9fe4cd1d0/tsnm_a_459497_o_f0012g.jpg)
Figure 13. (Color online). Comparison of load–displacement curves for conical and Berkovich indentations.
![Figure 13. (Color online). Comparison of load–displacement curves for conical and Berkovich indentations.](/cms/asset/2fda86db-fd4f-4731-bd8a-130580254c78/tsnm_a_459497_o_f0013g.jpg)
Figure 14. (Color online). Comparison of contact areas computed in conical and Berkovich indentations.
![Figure 14. (Color online). Comparison of contact areas computed in conical and Berkovich indentations.](/cms/asset/3659671d-f833-4d85-948a-c0995b60199b/tsnm_a_459497_o_f0014g.jpg)
Figure 15. (Color online). Comparison of normalized contact stresses computed for conical and Berkovich indentations.
![Figure 15. (Color online). Comparison of normalized contact stresses computed for conical and Berkovich indentations.](/cms/asset/6ce7be69-599c-4e5a-b296-2c33bcd71963/tsnm_a_459497_o_f0015g.jpg)
Figure 16. (Color online). Mises stress for (a) 70.3° conical indenter, (b) Berkovich indenter, viewed in plane perpendicular to indenter edge, and (c) Berkovich indenter, viewed in plane of indenter edge. (Figure continued).
![Figure 16. (Color online). Mises stress for (a) 70.3° conical indenter, (b) Berkovich indenter, viewed in plane perpendicular to indenter edge, and (c) Berkovich indenter, viewed in plane of indenter edge. (Figure continued).](/cms/asset/64beecc9-e163-4916-8da7-b38fc7a36690/tsnm_a_459497_o_f0016g.jpg)
![Figure 16. (Color online). Mises stress for (a) 70.3° conical indenter, (b) Berkovich indenter, viewed in plane perpendicular to indenter edge, and (c) Berkovich indenter, viewed in plane of indenter edge. (Figure continued).](/cms/asset/df27a1af-0014-4d68-bf4f-fb8df93dec56/tsnm_a_459497_o_f0021g.jpg)