First-principles elastic and mechanical properties from Born perturbation expansion

ORAL

Abstract

Mechanical and elastic properties of materials are among the most fundamental quantities for many engineering and industrial applications. Here, we present an efficient and accurate approach for calculating the elastic tensor of crystalline solids based on interatomic force constants and Born perturbation expansion, applicable for any dimension [1]. We have implemented the theory in the first-principles Quantum ESPRESSO distribution [2] and performed an extensive validation against conventional finite-difference calculations and experimental measurements for Si, NaCl, graphene and monolayer MoS2. We then apply our computational approach to the high-throughput screening of elastic properties of two-dimensional materials from the MC2D database [3], and we identify various candidates with outstanding or unique mechanical properties. The methodology developed and the elastic properties computed in this work will benefit the discovery and design of novel functional materials.

*This work is supported by the Sinergia project of the Swiss National Science Foundation (No. CRSII5_189924). S.P. acknowledges financial support from the Belgian F.R.S.-FNRS.

Publication: [1] C. Lin, S. Ponce and N. Marzari, arXiv:2209.09520 (2022).
[2] P. Giannozzi et al. J. Phys.: Condens. Matter 29, 465901 (2017).
[3] N. Mounet et al. Nat. Nanotechnol. 13, 246 (2018).

Presenters

  • Changpeng Lin

    • THEOS, EPFL; NCCR MARVEL

Authors

  • Changpeng Lin

    • THEOS, EPFL; NCCR MARVEL
  • Samuel Poncé

    • Université catholique de Louvain
  • Davide Campi

    • Università degli studi di Milano-Bicocca
    • Università degli Studi di Milano-Bicocca
  • Nicola Marzari

    • Ecole Polytechnique Federale de Lausanne
    • THEOS, EPFL; NCCR MARVEL; LMS, Paul Scherrer Institute
    • THEOS, EPFL; NCCR MARVEL; LMS, Paul Scherrer Institut
    • THEOS, EPFL; NCCR, MARVEL; LMS, Paul Scherrer Institut
    • THEOS, EPFL
    • THEOS, EPFL; NCCR MARVEL; LSM Paul Scherrer Insitut
    • THEOS, EPFL; LMS, Paul Scherrer Institut; NCCR MARVEL