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Forgeabilité des aciers inoxydables austéno-ferritiques

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tel-00672279, version 1 - 21 Feb 2012<br />

Chapter IV. STRAIN PARTITIONING 151<br />

IV.8 Perspective: derivation of per-phase flow properties<br />

IV.8.1 Introduction<br />

The published literature indicates that the accommodation of macroscopic deformation of DSS de-<br />

pends on the plastic characteristics of both phases [25, 29, 48] and the interface [9, 12, 95], as well as<br />

the morphology of the two phases [11]. The results of this work confirm and complete the published<br />

results. However, lack of accurate information of flow properties of individual phases makes it chal-<br />

lenging to clearly understand the damage mechanisms taking place at the interface. As a conse-<br />

quence, deformation models should be developed based on the microstructures analyzed experimen-<br />

tally by the microgrid technique in order to determine the flow properties of the individual phase. This<br />

modelling effort is currently undertaken by co-workers: Sampath Kumar-Yerra et al. [134, 135] at the<br />

University of Louvain-la-Neuve in Belgium. The objective of this section is to briefly present the strat-<br />

egy used to derive the flow properties of the individual phases, and to give some results based on one<br />

example. The purpose is to show that this strategy allows a systematic approach to determine the<br />

contrast in terms of plastic properties between both phases. The finite element (FE) analysis has been<br />

used to study the macroscopic mechanical behaviour of DSS in rolling process and in hot plane strain<br />

compression [16, 125]. In this work, the technique is used to compute the flow properties of the indi-<br />

vidual phases. The adopted approach mainly relies on reproducing through FE modeling the experi-<br />

mentally determined micro-scale strain distribution in the two phases of a DSS sample subjected to<br />

hot plane strain compression test. Two levels of information can be extracted from the microgrid expe-<br />

riments: average strain per phase and strain maps showing complete strain distribution i.e., with in-<br />

formation of the strain tensor at every microgrid intersection.<br />

IV.8.2 Microstructure modelling<br />

The principle involved in the modeling strategy is schematically shown in Figure IV.46. The various<br />

aspects of it are explained and illustrated with an example below. The chosen duplex stainless steel<br />

sample is the D2 alloy with a Widmanstätten morphology. This sample was deformed at 850°C and 1s -<br />

1 applying a 30% thickness reduction.<br />

Image Processing<br />

(MATLAB)<br />

Mesh Discretisation<br />

(GMSH)<br />

Propose two guesses<br />

per each flow<br />

parameter Pi<br />

64 simulations of<br />

mechanical test<br />

(ABAQUS)<br />

Extract Strains and<br />

choose optimal guess<br />

for all Pi corresponding<br />

to the least Residual<br />

Is Residual<br />

decreasing?<br />

DONE!<br />

Figure IV.46. Schematic of the modelling strategy for identification of the phase properties properties.<br />

i = 1<br />

No<br />

Make next guess<br />

for parameter Pi<br />

Simulation of<br />

mechanical test<br />

(ABAQUS)<br />

No<br />

i = i + 1<br />

Is i= imax?<br />

Yes<br />

Yes

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