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Mechanical properties of glassy polymer nanocomposites via atomistic and continuum models: The role of Interphases

ORAL

Abstract

We propose a novel hierarchical computational approach to predict the distribution of mechanical properties of polymer nanocomposites (PNCs), based on homogenization approaches and atomistic molecular dynamics (MD) simulations. The homogenization methodology follows a systematic nano/micro/macro coupling between detailed atomistic non-equilibrium MD simulations and a variational approach based on the Hill–Mandel lemma. We apply the proposed scheme in model glassy polybutadiene/silica PNCs for different nanoparticle (NP) volume fractions. Using MD simulations, we directly probe the polymer/NP interphases under non-equilibrium conditions (tensile deformation), and compute the density, stress and strain distributions. A detailed analysis reveal the role of different chain conformations (train, loops, bridges) to the mechanical properties at the interphase. The effective Young modulus and Poisson ratio of the organic/inorganic interphases are directly calculated from the local stress and strain data. Interphases are shown to exhibit higher rigidity compared to the bulk material. The distribution of mechanical properties across the atomistic model PNCs is used together with the homogenization approach to develop a continuum model for predicting the mechanical properties of the PNCs.

Publication: A. F. Behbahani, A. Rissanou, G. Kritikos, M. Doxastakis, C. Burkhart, P. Polinska and V. Harmandaris, "Conformations and dynamics of polymer chains in cis and trans Poly(butadiene)/Silica nanocomposites through atomistic simulations: From the un-entangled to the entangled regime", Macromolecules, 2020, 53, 15, 6173–6189, https://dx.doi.org/10.1021/acs.macromol.0c01030;<br><br>Mechanical properties of glassy polymer nanocomposites via atomistic and continuum models:<br>The role of Interphases; H. Reda,T. Hazirakis, A. F. Behbahani,N. Savva,V. Harmandaris, to be submitted

Presenters

  • Vagelis Harmandaris

    1) IACM/FORTH Heraklion, Greece; 2) University of Crete; 3)The Cyprus Institute, Nicosia, Cyprus, University of Crete & FORTH, Greece & The Cyprus Insitute, 1. Institute of Applied and Computational Mathematics, Foundation for Research and Technology Hellas (FORTH), Heraklion Greece. 2. University of Crete; 3. The Cyprus Institute, University of Crete & IACM/FORTH & the Cyprus Institute, The Cypus Institute, Nicosia, Cyprus; Foundation for Research and Technology-Hellas and Univ. of Crete, Heraklion Crete, Greece., Foundation for Research & Technology-Hellas and Univ. of Crete, Greece

Authors

  • Vagelis Harmandaris

    1) IACM/FORTH Heraklion, Greece; 2) University of Crete; 3)The Cyprus Institute, Nicosia, Cyprus, University of Crete & FORTH, Greece & The Cyprus Insitute, 1. Institute of Applied and Computational Mathematics, Foundation for Research and Technology Hellas (FORTH), Heraklion Greece. 2. University of Crete; 3. The Cyprus Institute, University of Crete & IACM/FORTH & the Cyprus Institute, The Cypus Institute, Nicosia, Cyprus; Foundation for Research and Technology-Hellas and Univ. of Crete, Heraklion Crete, Greece., Foundation for Research & Technology-Hellas and Univ. of Crete, Greece

  • Hilal Reda

    The Cyprus Institute, Nicosia, Cyprus

  • Nikos Savva

    The Cyprus Institute, Nicosia, Cyprus

  • Alireza Foorazani Behbahani

    Foundation for Research and Technology-Hellas and Univ. of Crete, Heraklion Crete, Greece

  • Anthony Chazirakis

    1) Institute of Applied and Computational Mathematics (IACM), Foundation for Research and Technology Hellas, (FORTH), Heraklion, Greece. 2) University of Crete, Foundation for Research and Technology-Hellas and Univ. of Crete, Heraklion Crete, Greece