Compartmentalized Model for the Mechanical Behavior of Titanium

Author:

Tabourot Laurent1,Balland Pascale1,Raujol-Veillé Jonathan1,Vautrot Mathieu1,Déprés Christophe1,Toussaint Franck1

Affiliation:

1. Domaine Universitaire

Abstract

As close as you watch them, the materials (especially metals) present discontinuities that can easily be qualified as strong. Dislocations, structures formed by these dislocations, phases and grains are all discontinuities, also sources of heterogeneity, with effects on material behavior that are not really well reproduced by a model based on a continuity assessment. Consequently, the materials should be considered as a set of compartments with different behaviors. This promotes an alternative way to define models. A coherent modeling process is probably the integration of the different behaviors of the material compartments within the global model. The objective is here to build an efficient elasto(visco)plastic model of the mechanical behavior of titanium combining compartmentalized behaviors. After setting the frame of the study, which is of primary importance, the proposed modeling process is running as follows (i) choose a local behavior, (ii) identify the parameters of crystalline texture that must be integrated into the simulation and (iii) finally formulate a way of combining local compartments behaviors. The intrinsic properties of Finite Element codes are used to achieve the integration of the whole system.

Publisher

Trans Tech Publications, Ltd.

Subject

Mechanical Engineering,Mechanics of Materials,General Materials Science

Reference4 articles.

1. C. Déprés, M. Fivel, L. Tabourot, A Dislocation Based Model for Low Amplitude Fatigue Behaviour of f. c. c. Single Crystals, Scr. Mater., 155-156 (2009) 1105-1110.

2. R. Dakhlaoui, Analyse du comportement mécanique des constituants d'un alliage polycristallin multiphasé par diffraction des rayons x et neutronique, Phd Thesis, Ecole Nationale Supérieure des Arts et Métiers (2006).

3. K. Sai, Modèles à grand nombre de variables internes et méthodes numériques associées, Phd Thesis, Ecole Nationale Supérieure des Mines de Paris (1993).

4. C. Déprés , C. Manole, P. Balland, F. Degré, V. Pouzols and L. Tabourot Stress Distribution and Plasticity" in "Plasticity of Crystalline Materials: From Dislocations to Continuum, edited by Edited by I. Ionescu., P. Franciosi, S. Bouvier and O. Cazacu (2011).

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