Abstract
The paper describes a code used for the analysis of finite plastic deformations. A consistent large deformation theory is developed in rate form, which is then specialized for the case of small elastic strains and von Mises material. The finite element method, associated with an updated Lagrangian procedure is used for the numerical solution. Two examples of application of the code are shown.
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G.J.Creus, A.G. Groehs, E.T. Onat, “Constitutive equations for finite deformation of elastic-plastic solids”, Yale Technical Report, (1984). Also presented to the Symposium on Plasticity: Foundations and Future Directions, University of Florida, Gainsville, (1987).
E.T. Onat, G.J. Creus, A.G. Groehs, “Representation of elastic- plastic behaviour in the presence of finite deformations and anisotropy”, in Proc. Conf. on Structural Analysis and Design of Nuclear Power Plants, Porto Alegre, Brasil, (1984).
A. Agah-Tehrani, E.H. Lee, R.L. Mallet, E.T. Onat, “The theory of elastic- plastic deformation at finite strain with induced anisotropy modeled as combined isotropic-kinematic hardening”, J. Mech. Phys. Solids, Vol. 35, 950, pp. 519–539, (1987).
A.J. Ferrante et alii, “LORANE language, for the linear analysis of structures” (in Portuguese), CPGEC, Porto Alegre, Brasil, (1977).
E.H. Lee, “Elastic-plastic deformations at finite strains”, Journal of Applied Mechanics, New York, 36, pp. 1–6, (1969).
F. Fardshisheh, E.T. Onat, “Representation of elastoplastic behaviour by means of state variables”, Problems of Plasticity, Noordhoff, Leyden, pp. 89–115, (1974).
R. Hill, “Some basic principles in the mechanics of solids without a natural time”, J. Mech. Phys. Solids, 7, pp. 209, (1959).
R.M. Mc Meeking, J.R. Rice, “Finite-element formulations for problems of large elastic-plastic deformation”, Int. J. Solids Structures, 11, pp. 601–616, (1975).
A.G.Groehs, “ESFINGE, a computer system for the analysis of finite elastic- plastic deformations” (in Portuguese), Ph D Theses, COPPE, UFRJ, Rio de Janeiro, Brasil, (1983).
B. Hunsaker, W.E. Haisler, J.A. Stricklin, “On the use of two hardening rules of plasticity in incremental and pseudo force analyses”, Constitutive Equations in Viscoplasticity: Computational and Engineering Aspects, New York, ASME, pp. 139–170, (1979).
J.C. Nagtegaal, D.M. Parks, J.R. Rice, “On numerically accurate finite elements solutions in the fully plastic range”, Computer Meth. in Appl. Mech. and Engng.,4, 2, pp. 153, (1974).
R. Herbertz, “ Zur Braucharbeit eines starr-viscoplastischen Materialgesetzes der Lösung umformtechnischer mit Hilfe der Finite Elemente Methode, Ph D Theses, Technischen Höchschule Aachen, (1982).
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© 1988 Kluwer Academic Publishers
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Creus, G.J., Groehs, A.G. (1988). Finite Elements Analysis of Large Plastic Deformation in Metals. In: Chenot, J.L., Oñate, E. (eds) Modelling of Metal Forming Processes. Springer, Dordrecht. https://doi.org/10.1007/978-94-009-1411-7_4
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DOI: https://doi.org/10.1007/978-94-009-1411-7_4
Publisher Name: Springer, Dordrecht
Print ISBN: 978-94-010-7131-4
Online ISBN: 978-94-009-1411-7
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