Frédéric Lebon

Prof. Frédéric Lebon

Aix Marseille Univ, CNRS, Centrale Marseille, LMA, Marseille, France
orcid

Research Focus & Metrics

Academic Career Length

23Years (2004-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 December 2019 in International Journal of Solids and Structures
Verified
Journal Article
Closed access
MSMichele Serpilli
Michele Serpilli
Raffaella RizzoniRaffaella Rizzoni
Raffaella Rizzoni
Frédéric LebonFrédéric Lebon
Frédéric Lebon
SDSerge Dumont
Serge Dumont

9 September 2016 in Meccanica
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Journal Article
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EBElena Bonetti
Elena Bonetti
GBGiovanna Bonfanti
Giovanna Bonfanti
Frédéric LebonFrédéric Lebon
Frédéric Lebon
Raffaella RizzoniRaffaella Rizzoni
Raffaella Rizzoni

1 May 2020 in International Journal of Solids and Structures
Verified
Journal Article
Closed access
Reinaldo Rodríguez-RamosReinaldo Rodríguez-Ramos
Reinaldo Rodríguez-Ramos
JOJosé Otero
José Otero
OGOscar Luis Cruz González
Oscar Luis Cruz González
RGR. Guinovart-Díaz
R. Guinovart-Díaz
JBJ. Bravo-Castillero
J. Bravo-Castillero
Igor SevostianovIgor Sevostianov
Igor Sevostianov

4 March 2021 in Technologies
Verified
Journal Article
Open access
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MSMichele Serpilli
Michele Serpilli
SDSerge Dumont
Serge Dumont
Raffaella RizzoniRaffaella Rizzoni
Raffaella Rizzoni
Frédéric LebonFrédéric Lebon
Frédéric Lebon
This work proposes new interface conditions between the layers of a three-dimensional composite structure in the framework of coupled thermoelasticity. More precisely, the mechanical behavior of two linear isotropic thermoelastic solids, bonded together by a thin layer, constituted of a linear isotropic thermoelastic material, is studied by means of an asymptotic analysis. After defining a small parameter ε, which tends to zero, associated with the thickness and constitutive coefficients of the intermediate layer, two different limit models and their associated limit problems, the so-called soft and hard thermoelastic interface models, are characterized. The asymptotic expansion method is reviewed by taking into account the effect of higher-order terms and defining a generalized thermoelastic interface law which comprises the above aforementioned models, as presented previously. A numerical example is presented to show the efficiency of the proposed methodology, based on a finite element approach developed previously.

17 August 2016 in Lubricants
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Journal Article
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IRIulian Rosu
Iulian Rosu
HEHélène L. Elias-Birembaux
Hélène L. Elias-Birembaux
Frédéric LebonFrédéric Lebon
Frédéric Lebon
HLHagen Lind
Hagen Lind
MWMatthias Wangenheim
Matthias Wangenheim
This paper presents a numerical simulation of an aircraft tire in contact with a rough surface using a variable friction coefficient dependent on temperature and contact pressure. A sliding facility was used in order to evaluate this dependence of the friction coefficient. The temperature diffusion throughout the tire cross-section was measured by means of thermocouples. Both frictional heating and temperature diffusion were compared to numerical two- and three- dimensional simulations. An adequate temperature prediction could be obtained. In future simulations, wear should be taken into account in order to have a more accurate simulation especially in the case of high pressures and slipping velocities. A 3D finite element model for a rolling tire at a velocity of 37.79 knots (19.44 m/s) and in a cornering phase was investigated using a variable friction coefficient dependent on temperature and pressure. The numerical simulation tended to predict the temperature of the tire tread after a few seconds of rolling in skidding position, the temperature of the contact zone increases to 140 °C. Further investigations must be carried out in order to obtain the evolution of the temperature observed experimentally. The authors would like to point out that for confidentiality reasons, certain numerical data could not be revealed.

1 September 2017 in Composite Structures
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Journal Article
Closed access
DGDavid Guinovart-Sanjuán
David Guinovart-Sanjuán
RRRaffaella Rizzoni
Raffaella Rizzoni
RRReinaldo Rodríguez-Ramos
Reinaldo Rodríguez-Ramos
RGRaúl Guinovart-Díaz
Raúl Guinovart-Díaz
JBJulián Bravo-Castillero
Julián Bravo-Castillero
FSFederico J. Sabina
Federico J. Sabina