World's Best Scientists 2026 revealed!

D-Index & Metrics

Engineering and Technology

D-Index
43
Citations
11719
World Ranking
6010
National Ranking
126

Research.com Recognitions

  • 2006 - Warner T. Koiter Medal, The American Society of Mechanical Engineers
  • 2000 - Ampère Prize (Prix Ampère de l’Électricité de France), French Academy of Sciences

Overview

Pierre Suquet is affiliated with Aix-Marseille University in France and has contributed extensively to the field of engineering, with a particular focus on mechanics of materials. Their research spans multiple subfields, including mechanics of materials, computational theory and mathematics, biomedical engineering, fluid flow and transfer processes, and automotive engineering.

The scientist's main research topics include:

  • Composite Material Mechanics
  • Numerical methods in engineering
  • Advanced Mathematical Modeling in Engineering
  • Elasticity and Material Modeling
  • Rock Mechanics and Modeling
  • Acoustic Wave Phenomena Research
  • Rheology and Fluid Dynamics Studies

Suquet has published papers in several prominent venues, particularly frequenting these journals:

  • Journal of the Mechanics and Physics of Solids
  • Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences
  • International Journal of Solids and Structures
  • Journal of Applied Mechanics

Notable recent papers include:

  • Effective thermodynamic potentials and internal variables: Linear viscoelastic composites, 2024, Journal of the Mechanics and Physics of Solids
  • Merits and limits of a variational definition of the effective toughness of heterogeneous materials, 2022, Journal of the Mechanics and Physics of Solids
  • Model reduction by mean-field homogenization in viscoelastic composites. I. Primal theory, 2020, Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences
  • Model reduction by mean-field homogenization in viscoelastic composites. II. Application to rigidly reinforced solids, 2020, Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences
  • Model reduction by mean-field homogenization in viscoelastic composites. III. Dual theory, 2021, Proceedings of the Royal Society A Mathematical Physical and Engineering Sciences

Frequent co-authors collaborating with Suquet include:

  • Noël Lahellec
  • Martín I. Idiart
  • Renaud Masson
  • Jean-Claude Michel
  • N. Triantafyllidis

Suquet has been recognized with several awards over the years, including the Warner T. Koiter Medal by The American Society of Mechanical Engineers in 2006 and the Ampère Prize from the French Academy of Sciences in 2000.

Best Publications

  • Effective properties of composite materials with periodic microstructure : a computational approach

    Jean-Claude Michel;Hervé Moulinec;Pierre Suquet

  • A numerical method for computing the overall response of nonlinear composites with complex microstructure

    H. Moulinec;Pierre Suquet

  • A fast numerical method for computing the linear and nonlinear mechanical properties of composites

    H. Moulinec;Pierre Suquet

  • A computational scheme for linear and non-linear composites with arbitrary phase contrast

    J. C. Michel;H. Moulinec;P. Suquet

  • Nonuniform transformation field analysis

    Jean-Claude Michel;Pierre Suquet

  • An affine formulation for the prediction of the effective properties of nonlinear composites and polycrystals

    Renaud Masson;Michel Bornert;Pierre Suquet;André Zaoui

  • Continuum micromechanics

    P. Suquet

  • Overall potentials and extremal surfaces of power law or ideally plastic composites

    P.M. Suquet

  • A Computational Method Based on Augmented Lagrangians and Fast Fourier Transforms for Composites with High Contrast

    J.C. Michel;H. Moulinec;P. Suquet

  • Overall properties of nonlinear composites: a modified secant moduli theory and its link with Ponte Castañeda's nonlinear variational procedure

    P Suquet

  • Computational analysis of nonlinear composite structures using the Nonuniform Transformation Field Analysis

    Jean-Claude Michel;Pierre Suquet

  • Effective properties of nonlinear composites

    P. Suquet

  • Exact results and approximate models for porous viscoplastic solids

    J.B. Leblond;G. Perrin;P. Suquet

  • On the effective behavior of nonlinear inelastic composites: I. Incremental variational principles

    Noël Lahellec;Pierre Suquet

  • The constitutive law of nonlinear viscous and porous materials

    J.C. Michel;P. Suquet

  • Effective behavior of linear viscoelastic composites: A time-integration approach

    Noël Lahellec;Pierre Suquet

  • Nonuniform transformation field analysis of elastic–viscoplastic composites

    Sophie Roussette;Sophie Roussette;Jean-Claude Michel;Pierre Suquet

  • A micromechanical approach of damage in viscoplastic materials by evolution in size, shape and distribution of voids

    M. Gărăjeu;J.C. Michel;P. Suquet

  • Functional spaces for norton‐hoff materials

    G. Geymonat;P. Suquet;J. C. Nedelec

  • Macroscopic behavior and field fluctuations in viscoplastic composites: Second-order estimates versus full-field simulations

    Martin Idiart;Hervé Moulinec;Pedro Ponte Castañeda;Pierre Suquet

  • Un espace fonctionnel pour les équations de la plasticité

    Pierre M. Suquet

Frequent Co-Authors

P. Ponte Castañeda
P. Ponte Castañeda University of Pennsylvania
Michel Bornert
Michel Bornert École des Ponts ParisTech
Guy Bouchitté
Guy Bouchitté Université de Toulon
Graeme W. Milton
Graeme W. Milton University of Utah
Ricardo A. Lebensohn
Ricardo A. Lebensohn Los Alamos National Laboratory
Kaushik Bhattacharya
Kaushik Bhattacharya California Institute of Technology
Giuseppe Buttazzo
Giuseppe Buttazzo University of Pisa
Anthony D. Rollett
Anthony D. Rollett Carnegie Mellon University
Paul D. Bons
Paul D. Bons University of Tübingen
Olivier Gagliardini
Olivier Gagliardini Grenoble Alpes University

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