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Dive into the research topics where Xavier Hernot is active.

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Featured researches published by Xavier Hernot.


Journal of Materials Science | 2014

Evaluation of the tensile properties of a material through spherical indentation: definition of an average representative strain and a confidence domain

Charbel Moussa; Xavier Hernot; O. Bartier; Guillaume Delattre; G. Mauvoisin

In the present article, a new method for the determination of the hardening law using the load displacement curve, F–h, of a spherical indentation test is developed. This method is based on the study of the error between an experimental indentation curve and a number of finite elements simulation curves. For the smaller values of these errors, the error distribution shape is a valley, which is defined with an analytic equation. Except for the fact that the identified hardening law is a Hollomon type, no assumption was made for the proposed identification method. A new representative strain of the spherical indentation, called “average representative strain,” εaR was defined in the proposed article. In the bottom of the valley, all the stress–strain curves that intersect at a point of abscissa εaR lead to very similar indentation curves. Thus, the average representative strain indicates the part of the hardening law that is the better identified from spherical indentation test. The results show that a unique material parameter set (yield stress σy, strain hardening exponent n) is identified when using a single spherical indentation curve. However, for the experimental cases, the experimental imprecision and the material heterogeneity lead to different indentation curves, which makes the uniqueness of solution impossible. Therefore, the identified solution is not a single curve but a domain that is called “solution domain” in the yield stress–work hardening exponent diagram, and “confidence domain” in the stress–strain diagram. The confidence domain gives clear answers to the question of uniqueness of the solution and on the sensitivity of the indentation test to the identified hardening laws parameters.


Key Engineering Materials | 2015

Determination of the Plastic Strain by Spherical Indentation of Uniaxially Deformed Sheet Metals

Mohamad Idriss; O. Bartier; G. Mauvoisin; Charbel Moussa; Eddie Gazo Hanna; Xavier Hernot

This work consists of determining the plastic strain value undergone by a material during a forming process using the instrumented indentation technique (IIT). A deep drawing steel DC01 is characterized using tensile, shear and indentation tests. The plastic strain value undergone by this steel during uniaxial tensile tests is determined by indentation. The results show that, the identification from IIT doesn’t lead to an accurate value of the plastic strain if the assumption that the hardening law follows Hollomon law is used. By using a F.E. method, it is shown that using a Voce hardening law improves significantly the identification of the hardening law of a pre-deformed material. Using this type of hardening law coupled to a methodology based on the IIT leads to an accurate determination of the hardening law of a pre-deformed material. Consequently, this will allow determining the plastic strain value and the springback elastic strain value of a material after a mechanical forming operation.


Mechanics of Materials | 2010

Theoretical and experimental analysis of contact radius for spherical indentation

O. Bartier; Xavier Hernot; G. Mauvoisin


Materials Science and Engineering A-structural Materials Properties Microstructure and Processing | 2014

Identification of the hardening law of materials with spherical indentation using the average representative strain for several penetration depths

Charbel Moussa; Xavier Hernot; O. Bartier; Guillaume Delattre; G. Mauvoisin


Computer Methods in Applied Mechanics and Engineering | 2015

Identification of material properties using indentation test and shape manifold learning approach

Liang Meng; Piotr Breitkopf; Balaji Raghavan; G. Mauvoisin; O. Bartier; Xavier Hernot


Materials & Design | 2012

An alternative to the determination of the effective zero point in instrumented indentation: Use of the slope of the indentation curve at indentation load values

P. Brammer; O. Bartier; Xavier Hernot; G. Mauvoisin; S.-S. Sablin


Mechanics of Materials | 2017

An objective meta-modeling approach for indentation-based material characterization

Liang Meng; Balaji Raghavan; O. Bartier; Xavier Hernot; G. Mauvoisin; Piotr Breitkopf


Journal of Materials Research | 2012

An expanding cavity model incorporating pile-up and sink-in effects

Xavier Hernot; O. Bartier


Materials & Design | 2016

Mechanical characterization of carbonitrided steel with spherical indentation using the average representative strain

Charbel Moussa; O. Bartier; Xavier Hernot; G. Mauvoisin; Jean-Marc Collin; Guillaume Delattre


Surface & Coatings Technology | 2014

Experimental and numerical investigation on carbonitrided steel characterization with spherical indentation

Charbel Moussa; O. Bartier; G. Mauvoisin; Xavier Hernot; Jean-Marc Collin; Guillaume Delattre

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