Experimental and theoretical investigation of the effect of kinematic hardening on spherical indentation

Mechanics of Materials

Volumn 27, Issue 4, 1998, Pages 241-248

  Huber, N ^a   Tsakmakis, Ch ^b,c  

^a UNIVERSITY OF KARLSRUHE   (Germany)

^b KARLSRUHE INSTITUTE OF TECHNOLOGY   (Germany)

^c DARMSTADT UNIVERSITY OF TECHNOLOGY   (Germany)

Author keywords

Finite deformations; Kinematic hardening; Plasticity; Spherical indentation

Indexed keywords

DEFORMATION; FINITE ELEMENT METHOD; HARDENING; HYSTERESIS; KINEMATICS; PLASTICITY;

KINEMATIC HARDENING; SPHERICAL INDENTATION;

MATERIALS TESTING;

EID: 0032049036     PISSN: 01676636     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0167-6636(98)00005-2     Document Type: Article

References (19)

1. Diegele, E., Hartmann, S., Tsakmakis, C., 1998a. Representative examples for two finite plasticity laws exhibiting nonlinear hardening rules, submitted for publication.
2. Diegele, E., Jansohn, W., Tsakmakis, C. 1998b. Integration of finite deformation plasticity and viscoplasticity laws exhibiting nonlinear hardening rules, submitted for publication.
3. Doerner, M.F., Nix, W., 1986. A method for interpreting the data from depth-sensing indentation. J. Mater. Res. 1, 601-609.
4. Field, J.S., Swain, M., 1993. A simple predictive model for spherical indentation. J. Mater. Res. 8, 297-306.
5. Häusler, O., Tsakmakis, C., 1995. Torsion eines Kreiszylinders bei grossen Deformationen und inkompressiblen Materialverhalten, FZKA-Bericht 5598, Forschungszentrum Karlsruhe, in German.
6. Hartmann, St., Haupt, P., 1993. Stress computation and consistent tangent operator using non-linear kinematic hardening models. I. Num. Eng. 36, 3801-3814.
7. Haupt, P., Tsakmakis, C., 1989. On the application of dual variables in continuum mechanics. Cont. Mech. Thermodyn. 1, 165-196.
8. Haupt, P., Tsakmakis, C., 1996. Stress tensors associated with deformation tensors via duality. Arch. Mech. 48, 347-384.
9. Huber, N., 1996. Zur Bestimmung von mechanischen Eigenschaften mit dem Eindruckversuch, FZKA-Bericht 5850, Forschungszentrum Karlsruhe, in German.
10. Huber, N., Tsakmakis, C., 1998. A finite element analysis of the effect of hardening rules on the indentation test, J. Eng. Mat. Tech., to be published.
11. Huges, T.J.R., Winget, J., 1980. Finite rotation effects in numerical integration of rate constitutive equations in large-deformation analysis. Int. J. Num. Meth. Eng. 15, 1862-1867.
12. Mayo, M.J., Nix, W., 1988. A micro-indentation study of superplasticity in Pb, Sn and Sn-38 wt.% Pb. Acta Metall. 36, 2183-2192.
13. Meyer, E., 1908. Untersuchungen über Härteprüfungen und Härte. Zeits. Ver. Dt. Ing. 52, 82-85.
14. Oliver, W.C., Pharr, G., 1992. An improved technique for determining hardness and elastic modulus using load and displacement sensing indentation experiments. J. Mater. Res. 7, 1564-1583.
15. Raman, V., Berriche, R., 1992. An investigation of the creep process in tin and aluminium using a depth-sensing indentation technique. J. Mater. Res. 7, 627-638.
16. Svendsen, B., Tsakmakis, C., 1994. A local differential geometric formulation of stress-strain pairs and time derivatives. Arch. Mech. 46, 49-91.
17. Tabor, D., 1951. Hardness of Metals, Cambridge Univ. Press.
18. Tsakmakis, Ch., 1996a. Kinematic hardening rules in finite plasticity: Part I. A constitutive approach. Continuum Mech. Thermodyn. 8, 215-231.
19. Tsakmakis, Ch., 1996b. Kinematic hardening rules in finite plasticity: Part II. Some examples. Continuum Mech. Thermodyn. 8, 233-246.