Léo Morin

Associate Professor

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France

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Dr. Léo Morin is an Associate Professor at the University of Bordeaux's I2M laboratory in France. His research focuses on the conductivity and elasticity of heterogeneous materials, as well as the experimental characterization and modeling of various material behaviors under stress. His recent publications include studies on numerical methods for transient conductivity, fatigue characterization of adhesives, and the thermodynamics of material models. Dr. Morin contributes significantly to understanding material properties in engineering applications.

Léo Morin

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Articles (16)

A FFT-based numerical scheme for the transient conductivity of heterogeneous materials with non-periodic boundary conditions

Experimental fatigue characterization and modeling of a bi-component structural acrylic adhesive: Application to single-lap joints

A Discrete Sine‐Cosine Transforms Galerkin Method for the Conductivity of Heterogeneous Materials With Mixed Dirichlet/Neumann Boundary Conditions

A discrete sine–cosine based method for the elasticity of heterogeneous materials with arbitrary boundary conditions

On the strength-ductility modifications in pure copper after severe plastic deformation

A fast numerical method for the conductivity of heterogeneous media with Dirichlet boundary conditions based on discrete sine–cosine transforms

On the thermodynamics consistency of Gurson’s model and its computational implications

Characterization and modeling of the damage mechanisms in ductile steel metal-matrix composites: Application to virtual forming

Modeling and simulation of laser shock waves in elasto-plastic polycrystalline microstructures

Erratum: Fast numerical estimation of residual stresses induced by laser shock peening: Corrigendum (European Journal of Mechanics / A Solids (2023) 97, (S0997753822002741), (10.1016/j.euromechsol.2022.104844))

Fast numerical estimation of residual stresses induced by laser shock peening

A Deconvolution Method for the Mapping of Residual Stresses by X-Ray Diffraction

A model of porous plastic single crystals based on fractal slip lines distribution

Analysis of shear ductile damage in forming processes using a micromechanical model with void shape effects

Identification of constitutive equations at very high strain rates using shock wave produced by laser

Modeling and simulation of laser shock waves in elasto-plastic 1D layered specimens

Collaborators (1)

François Bignonnet

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