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Multiscale modeling of materials or the importance of multidisciplinary dialogue Rémi Dingreville NYU-Poly Research Showcase Collaborative Opportunities.

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Presentation on theme: "Multiscale modeling of materials or the importance of multidisciplinary dialogue Rémi Dingreville NYU-Poly Research Showcase Collaborative Opportunities."— Presentation transcript:

1 Multiscale modeling of materials or the importance of multidisciplinary dialogue Rémi Dingreville NYU-Poly Research Showcase Collaborative Opportunities in Science and Engineering NYU Langone Medical Center March 22, 2010 @: rdingre@poly.edurdingre@poly.edu

2 ➡ Development of self-consistent, validated and predictive sensitivity analysis computational tools to simulate mechanical response at the “mesoscale”. ➡ In the long run: provide guidelines on how to optimize the microstructure and materials’ length scales to develop and characterize a new class of functional materials. How lower length scales affect response? H2H2 H2H2 H2H2 ps μsμs s cm μmμm nm 20 nm Pd nanowire

3 Frustrating, challenging, intriguing... T, ∇ T σ ij, ∇ σ ij Burn-up Fuel microstructure Fuel properties Anisotropy Grain size Grain morphology Grain boundaries Dislocations Vacancies Bubbles, FP Porosity Defects Environment ➡ Fuel pins are complex coupled systems which become more complex with burn-up. ➡ Modeling investigation involves different length and time scales.

4 Fuel pin modeling strategy: MPALE: Multiple length and time scales Atomistic Physics Mesoscale PhysicsContinuum Physics Mechanical response Burn-up Thermal conductivity (Lagrangian MPM) Microstructure effects Texture evolution Grain coarsening Bubble transport (Calibrated MC) FP dynamics Diffusion theory (DFT) MPALE (Material Point Method)

5 ➡ Material point = representative volume/mass/energy. ➡ Pseudo-FEM strategy with Lagrangian grid. ➡ Solution and internal state variables on the material points [not the grid...]. ➡ Traditional thermo-mechanical constitutive models. Material Point Method Computational framework Mechanical response Crystal Plasticity Grain restructuring Calibrated Monte Carlo

6 Mechanically-informed grain restructuring Texture evolution by elastic loading “Softer” materials (w.r.t loading axis) survive Texture evolution by plastic loading Materials with smaller Schmid factor survive

7 100nm90nm80nm70nm60nm50nm40nm30nm20nm10nm1nm Strand of DNA (2nm wide) Au-FePt nanocomposites Nanobelt (80nm) Niobium particles (5 nm) Smaller is different. But why? ➡ Lack of understanding of macroscopic behavior dues to surface effects, difference in length scales. ➡ Approach combining continuum mechanics and atomistic description. Differences between “conventional” and nano-materials Grain Core Grain Boundary Characteristic length (grain or particle size) of the microstructure Amount of grain boundaries (or particle/matrix interfaces in case of composites) per unit volume

8 Size dependency in materials properties Dividing surface concept E (MPa) x 0 8 (σ ij -σ 0 )dx = Σ αβ + σ t i H iαβ ?

9 Multiscale modeling in biological science Cellular-based multiscale modeling of the mechano-fluidic behavior of the aortic heart valve (with B. Griffith) Structure hierarchy in biological systems...Have some fresh lobster.

10 Multiscale modeling and fresh lobster... H2H2 H2H2 H2H2 ps μsμs s cm μmμm nm 20 nm Pd nanowire ➡ Multiscale modeling: dialogue at many time and length scales More physics at lower length scales More mathematics at the continuum scale. ➡ Hierarchical biological systems: many challenges to theory and experiments. Message of the day

11 Thank you for your attention Multiscale modeling and fresh lobster...


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